Benutzeranleitung / Produktwartung 32SII des Produzenten HP (Hewlett-Packard)
Zur Seite of 376
F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m HP 32SII RPN Scientif ic Calculator Owner’s Manual HP Part No .
Fi l e na me 3 2 si i - M a n u a l - E- 0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Noti ce This man ual and any exam ples contained h erein ar e provide d “ as is ” and are subject to change without notice.
Contents 1 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Contents Pa r t 1 . Basic Op er ation 1. Get ti ng Sta r t e d Impo rtant Pr eliminar ies ...................................
2 Contents Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Number o f Dec i mal P lac e s ............................ ........... 1–15 SHO W i n g F u ll 12–Digit Pr e c i s i o n .
Contents 3 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 3. S t o r i n g D a t a i n t o V a r i a b l e s Sto r ing and R ecalling Nu mber s................ .......................
4 Contents Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m F actor i al ...................................................... .......... 4–11 Gamma ...................... ..
Contents 5 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m P ar enthe ses in E quati on s ............................ ................ 6–7 Displa y ing and Selec ting E qu ati ons .
6 Contents Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m F or Mor e Inf or matio n .... ................................ .................. 8–9 9 . Operations w i t h Comb Numbers Th e C om ple x S tac k .
Contents 7 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Summati on St atisti cs ............................ .................. 11–11 Th e S tatis tic s R egis ter s in Calc ulator Me mory .
8 Contents Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Pr ogr am Memory ................ .......................... ............. 12–20 V ie w ing Pr ogr am Memory ......
Contents 9 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m The Indir ect A ddr es s , (i) ...................... ................... 13–21 Pr ogr am Co ntr ol w ith (i) .............
10 Contents Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m P ar t 3 . Appendix es and Regerence A. Suppor t, Bat teri es, and Ser vice Calc ulator Su pport .......... ........
Contents 11 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Neu tral O pe r ations .... ............................................... B–5 Th e S tatu s of the L A S T X R egist er .
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F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Part 1 Basic Operat ion.
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Getting St a rt e d 1–1 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 1 G e tting Star t ed Impor tant Pr eli minari es T ur ni ng t h e Cal c ul at or O n and O f f To turn the calculator on, press .
1–2 Getting St a r te d F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m names are printed in orange and blue above each key. Press the appropriat e shift key ( z or { ) befo re pressin g the key for th e desired function.
Getting St a rt e d 1–3 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Keys for Clearing Key Description a Backspace.
1–4 Getting St a r te d F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Keys for Clearing (continued) Key Description zb The CLE.
Getting St a rt e d 1–5 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 1. Menu ch oi ces .
1–6 Getting St a r te d F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m HP 32II Menus (continued) Menu Name Menu Descript ion Chapt.
Getting St a rt e d 1–7 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m t h e functions built into th e calcul ator nor search t hrough the names printed on its keyboard.
1–8 Getting St a r te d F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m HP 32SII Annunciator Annunciator Meaning Chapter Upper Row: The z and z keys are active for stepping through a list.
Getting St a rt e d 1–9 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m HP 32SII Annunciator (conti nued) Annunciator Meaning Chapter Lower Row: The top–row keys on the calculator are redefined according to the menu labels displayed above men u pointers.
1–10 Getting St a r te d F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Ma k in g N u m b e r s N e ga tiv e The _ key change s the sign of a number. T o k ey in a negati ve n umber , t y pe the number , then pr es s _ .
Getting St a rt e d 1–11 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Keys: Display: 6.6262 ) _ 2. Pr ess ` . No ti ce that the c urs or mov es behind the : ` ) _ 3 .
1–12 Getting St a r te d F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m < ) Digit entry is term inated.
Getting St a rt e d 1–13 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 1. Ke y i n t h e n u m b e r . ( Y ou don't need to pr ess .) 2. Pr es s the fun cti on k e y . (F or a shifted f unc ti on , pre ss the ap pr opr iate z or { s h i f t key fi r s t.
1–14 Getting St a r te d F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m For example: To calculate: Press: Display: 123 + 3 12 .
Getting St a rt e d 1–15 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m N um ber of Dec i m al Places All numbers are stored with 12–digit precision, bu t you can select th e num ber of decimal p laces to be displayed by pressing z (the display m enu).
1–16 Getting St a r te d F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Engineering Format ({ }) ENG form at displays a num.
Getting St a rt e d 1–17 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Keys: Displa y: Description: z { % } 4 Displays f ou r d e ci ma l p lac es . 45 1.3 y ) Four decimal places d i s p l a y e d .
1–18 Getting St a r te d F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m t e r m i n a t e digit entry . The n umber or r esul t is form atted according to the c u rr en t displa y f orm at .
Getting St a rt e d 1–19 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Di spl ay i ng F r ac ti on s Press z to switch between Fraction–dis play mode and the c u r r e n t decimal display mode.
1–20 Getting St a r te d F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Calc ulat or M emor y The HP 32SII has 384 byt es of memo ry in whic h you can store any combin ation of data (variables, eq uat ions, or program line s).
Getting St a rt e d 1–21 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m @ { & } { }, wh ich saf eguar ds against the uninte nti on al cle ar ing o f memor y . 2. Pr ess { & } ( yes ).
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The Automatic Memory Stack 2–1 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 2 Th e Au t omat i c Me mor y St ac k This chapter explai ns how calculations take place in the automatic memory stack.
2–2 The Automatic Memory Stack Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m T 0.0000 “Olde st” number Z 0.0000 Y 0.0000 X 0.0000 Dis played The most "recent " number is in the X –register: this is th e number y ou see in the display.
The Automatic Memory Stack 2–3 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m R ev i ewi ng t h e st ac k R ¶ (Roll Dow n) The 9 (roll down) key lets you review the enti re contents of the sta ck by "rolling" the contents do wnward, one register at a time.
2–4 The Automatic Memory Stack Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Exc hangi ng t h e X– and Y –Regi ster s in t h e S tac k Another key that manipu lates the s tack contents i s Z ( x e xchange y ).
The Automatic Memory Stack 2–5 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 3 + 4 – 9 T 1 1 1 1 Z 2 1 2 1 Y 3 2 7 2 X 4 7 9 –2 1 2 3 1. T he st ac k "dr ops" its conten ts.
2–6 The Automatic Memory Stack Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 5 + 6 1 lost 2 lost T 1 2 3 3 3 Z 2 3 4 4 3 Y 3 4 5 5 4 X 4 5 5 6 11 1 2 3 4 1.
The Automatic Memory Stack 2–7 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Example: G iven bacterial culture with a constant growth rate of 50% , how large would population of 100 be at the end 3 days ? Replicates T–register T 1.
2–8 The Automatic Memory Stack Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m or a cancel that displa y and sho w s the X–r egiste r . When v ie w ing an equati on , a dis pla y s the c urso r at the end the equati on to allo w f or editing .
The Automatic Memory Stack 2–9 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m See app endi x B f or a c ompr ehe nsi ve li st of the fun ctions that save x in t h e LAST X register.
2–10 The Automatic Memory Stack Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Suppose you m ade a mistake w hile calculatin g 16 × 19 = 304.
The Automatic Memory Stack 2–11 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m T t t t Z z z t 96.704 Y 96.704 96.704 z X 96.704 52.3947 52.3947 149.0987 LAST X l 52.3947 l 52.
2–12 The Automatic Memory Stack Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m To Rigel Centaurus: 4.3 yr × (9.5 × 10 15 m/yr). To Sirius: 8.7 yr × (9 .5 × 10 15 m/yr). Keys: Displa y: Description: 4.
The Automatic Memory Stack 2–13 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m You don't need to press t o s a ve this interm ediate re sult before proceeding; since it is a calculated result, it is saved automatically.
2–14 The Automatic Memory Stack Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Work thro ugh the pro blem the same way with the HP 32SII, e xcept that you don't have to w rite down intermediat e answ ers—the calculator rem embers them for you.
The Automatic Memory Stack 2–15 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m O r d er o f Cal c ul at ion We recom men d solving ch ain calculations by w orking from the i nn erm os t parentheses outward.
2–16 The Automatic Memory Stack Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 7 3 _ At this point th e stack is full with numbers for this calculation. y ) Intermediate result.
The Automatic Memory Stack 2–17 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 4 5.
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S t o r i n g D a t a into Variables 3–1 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 3 Stori ng Dat a in to V a r ia b l e s T he HP 32 II ha s 384 byt es of user m emory : memory that you can u se to store numbers, equations, and pr ogram lines .
3–2 S t o r i n g D a t a into Variables Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Example: Storing Number s. Store Avogadro's number (approximately 6.0225 × 10 23 ) in A .
S t o r i n g D a t a into Variables 3–3 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 .
3–4 S t o r i n g D a t a into Variables Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Store zero in it: Press 0 H variable . To clear select ed variabl es: 1. Press z X { # } and use z or z to dis play the v ar iable.
S t o r i n g D a t a into Variables 3–5 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 .
3–6 S t o r i n g D a t a into Variables Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Example: Suppose the variables D , E , an d F contai n the values 1, 2, and 3. Use st orage arithmetic to add 1 to ea ch of those variables.
S t o r i n g D a t a into Variables 3–7 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Example: Keys: Displa y: Description: 12 H A ) Stores 12 in variable A. 3 _ Display x .
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Real–Number Functions 4–1 F ile n am e 3 2s i i-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 4 Real– Num ber Funct ions This chapter co vers mos.
4–2 Real–Number Functions F ile n am e 3 2 sii-M an ua l -E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m To Calculat e: Press: Natural logarithm (base e ) - C.
Real–Number Functions 4–3 F ile n am e 3 2s i i-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 4 . 1 37893 . − .37893 1.4 _ z . ) T r igonom etr y Enter i ng π Press { M to place the first 12 digits of π into the X–register.
4–4 Real–Number Functions F ile n am e 3 2 sii-M an ua l -E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Tri gonom etr ic F unc t ions Wit h x in the display: To Calculate: Press: Sine of x . N Cosine of x . Q Tangent of x .
Real–Number Functions 4–5 F ile n am e 3 2s i i-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Programming Note: Equations using inverse trigonom etri c functions to determine an angle θ , often look something like this: θ = arctan ( y / x ).
4–6 Real–Number Functions F ile n am e 3 2 sii-M an ua l -E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m To Calculate Press: x % of y y x { P Percentage change fro m y to x . ( y ≠ 0) y x { S Example: Find the sales tax at 6% and th e total cos t of a $15.
Real–Number Functions 4–7 F ile n am e 3 2s i i-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Conv er sion F unc t ions There are f our types of co.
4–8 Real–Number Functions F ile n am e 3 2 sii-M an ua l -E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m x y r X Y ry , x y, x , r θ θ θ , Example: Polar to Rectangu lar Conversion.
Real–Number Functions 4–9 F ile n am e 3 2s i i-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Example: Conversion w ith Vectors. Engineer P.C. Bard has de termined that in the RC circ uit sho wn, t he tota l impeda nce is 77.
4–10 Real–Number Functions F ile n am e 3 2 sii-M an ua l -E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m To convert between decim al fr actions an d minutes–secon ds: 1. K e y in the tim e o r an gle (in dec im al form or mi nutes –se con ds form) tha t yo u wa n t t o c o nve r t.
Real–Number Functions 4–11 F ile n am e 3 2s i i-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Uni t c on v e r si on s The HP 32SII has e ight unit–convers ion function s on th e keybord: kg, lb, ºC, ºF, cm, in, l, gal.
4–12 Real–Number Functions F ile n am e 3 2 sii-M an ua l -E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Pr obabil i t y M enu Press { [PROB] to see the PROB (probabil ity) m enu shown, in the following table.
Real–Number Functions 4–13 F ile n am e 3 2s i i-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Example: Combinations of People. A compa ny emp loyi ng 14 wo men and 10 men is for ming a six–p erso n sa fet y commi ttee.
4–14 Real–Number Functions F ile n am e 3 2 sii-M an ua l -E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Pa r t s o f N u m b e r s The functions in the PARTS menu ( { [PAR TS] ) shown in the follow ing table and the z I func tion alter the number in the X–regi ster in simple ways.
Fractions 5–1 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 5 Fracti ons "Fractions" in ch apter 1 in troduces the basi.
5–2 Fractions Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Example: Keys: Displa y: Description: z Turns on Fraction–display mode. 1.5 + Enters 1.
Fractions 5–3 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m The denomi nator i s no gr eater than 40 9 5 . The f r action is r educed as f ar as po ssible . Examples: Thes e are exampl es of e ntered value s and the resulting displays.
5–4 Fractions Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m This diagram show s how th e displayed fr action relates to n.
Fractions 5–5 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Example: Keys: Displa y: Description: 14 * ... + Calculates e 14 . { ) Shows all decimal digits.
5–6 Fractions Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m the de fa ult if y ou u se 40 9 5 or gr eater .) This als o tur ns on F r acti on–dis pla y mode . The /c function uses the absolute v alue of the intege r part of th e num ber in the X–register.
Fractions 5–7 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m You can chan ge flags 8 and 9 to set the fraction form at using the steps listed here. (Because f lags are especiall y usefu l in program, their use us covere d in detail in chapter 13.
5–8 Fractions Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m The following table sh ows ho w different num bers are displayed in the three fraction form ats for a / c value of 16 .
Fractions 5–9 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m and 9. The accurac y indicator turns o ff if the fract ion m a tches the decimal representation exactly . Oth erwise, th e accuracy indicator stay s on, (See "Accuracy Indicators" ear lier in this chapte r.
5–10 Fractions Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m When you're evaluating an equation an d you'r e prom pted for variable values, you may enter fractions — v alues are displayed using the current display format.
Entering and Evalua ting Equations 6–1 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 6 Enteri ng and Ev aluat i ng Equations How Y ou Can Use Equati ons You can use equati ons on th e HP 32SII in several way: F or s pec if y ing an equation to e valuate (this c hapter ) .
6–2 Entering and Evaluating Equations Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m K ¾ Begins a new equation, turnin g on the " ¾ " equation–entry cursor.
Entering and Evalua ting Equations 6–3 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Keys: Displa y: Description: Prompts for D first; value is the current value of D . 2 1 2 @ + Enters 2 1 / 2 inches as a fraction.
6–4 Entering and Evaluating Equations Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Key Operation { G Ente rs and leav es Equation m ode. Evaluates the displayed equati on.
Entering and Evalua ting Equations 6–5 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m To enter an equatio n: 1. Mak e sur e the cal c ulato r is in it s nor mal ope r at ing mode , usuall y w ith a number in the display .
6–6 Entering and Evaluating Equations Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m To enter a num ber in an equation , you can use th e st andar d numb er–entry keys, in cludin g , _ , and ` .
Entering and Evalua ting Equations 6–7 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m P ar ent h eses i n Equations You can include parenth eses in equati ons to control t he order in which operations are performe d.
6–8 Entering and Evaluating Equations Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m To display equatio ns: 1. Pr ess { G . This acti v ates E quation mode and turns on the EQN annunc iator .
Entering and Evalua ting Equations 6–9 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m right. < /ºº 1!. Shows one character to the left. Leaves Equation mode.
6–10 Entering and Evaluating Equations Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m To clear a saved equat ion: 1. Dis pla y the desir ed eq uati on . (See "Dis pla y ing and S electing E quati ons" abo v e.
Entering and Evalua ting Equations 6–11 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Exp re ssions. Th e e qu a ti on d o es not contain an "=". F or e x ample , x 3 + 1 is an e xp r ession.
6–12 Entering and Evaluating Equations Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 .
Entering and Evalua ting Equations 6–13 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m If th e equa tion is an assignment , onl y the r ight –hand si de is ev aluated .
6–14 Entering and Evaluating Equations Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Us i ng XE Q f o r E v a l ua t i on If an equatio n is displayed in th e equation list , you can press W to evalu ate the e quation .
Entering and Evalua ting Equations 6–15 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m T o l ea v e t he number unc hanged , just p r ess f . T o c h ange t he n umber , t y pe the n ew nu mber an d pre ss f .
6–16 Entering and Evaluating Equations Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Order Opera tion Example 1 Fun ctions an d Parentheses 1%-2 , 1%-2 2 Una ry Minus ( _ ) .
Entering and Evalua ting Equations 6–17 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Eq uatio n Fu nc tion The following table lists the functions that are valid in equat ions. A ppe ndix F , "Operation Index," also g ives this inform ation.
6–18 Entering and Evaluating Equations Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 .
Entering and Evalua ting Equations 6–19 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Sin g le lett er name No impl ie d multipl .
6–20 Entering and Evaluating Equations Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m /)ºº:º 1 π ª2ª 1 π ª2 Notice how the operators and functi ons combi ne to g ive the de sired equation.
Entering and Evalua ting Equations 6–21 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m The checksum an d length allow you to verify th at equations yo u type are correct.
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Solving Equations 7–1 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 7 So lving Eq ua tions In chapter 6 you sa w how you can use to find the value of th e left–han d v ariab le in an assignment –type equation.
7–2 Solving Equations Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m f or a v alue fo r e v ery other v ar iable in the eq uatio n . 3. F or each pr ompt , enter the desir ed v alue; If the displa ye d c lue is the one y ou w ant , pr es s f .
Solving Equations 7–3 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m or current equation K D { c K V y K T /#º!-¾ Starts the equation.
7–4 Solving Equations Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m f # !/) Retain s 9.8 in G ; prom pts for T . Example: Solv ing the Id eal Gas Law Eq uation.
Solving Equations 7–5 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 24 273.1 !@) Calculates T (Kelvins). f #O /) Stores 297.
7–6 Solving Equations Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m When SOLVE eval uates a n equatio n, it does i t the .
Solving Equations 7–7 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m ro o t. I f the X– a nd Y–r e gister v alues are close together , and t he Z–register v alue is c lose to z er o, the estimate fr om the X– r eg ister may be an appr o x imation to a r oot .
7–8 Solving Equations Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m to ent er gu esses before solv i ng for T be ca us e in the f irst part of that e x ample y ou stor ed a v al ue f or T and sol ved f or D.
Solving Equations 7–9 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m If H is the h eight, then th e le ngth of the box is (80 – 2 H ) and th e widt h is (4 0 – 2 H ).
7–10 Solving Equations Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m { G #/1.2º Displays current equation. { H #@ value Solves for H ; prom pts for V .
Solving Equations 7–11 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 75 0 0 _ (4 0 _ ) ( 2 0 _ ) 4 HH H 20, 000 _ 10, 000 50 H _ 10 For M ore I n form at ion This chapt er gives you ins tructions f or solving for un knowns or roo ts over a wide ran ge of appl ication s.
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Integrating Equations 8–1 F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 8 Integ rating Equ ation s Many pro blems in m athematic.
8–2 Integrating Equations F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m ) works only with real num bers. Int egr ati ng Equa ti ons ( ∫ FN ) To Integrat ing Equations: To integrate an equation: 1.
Integrating Equations 8–3 F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m To integrate the same equation w ith different information: If you use the same limits of int egration, pr ess 9 9 move them into the X– and Y–registers.
8–4 Integrating Equations F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Leaves Equation mode. Now integrate this function with respect to t fro m zero to π ; x = 2. Keys: Displa y: Description: z { } Selects Radians mode.
Integrating Equations 8–5 F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Example: Sine Integral.
8–6 Integrating Equations F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 0 2 _ Enters lim its of integration (low er first). { G 1%2ª% Displays the current equation.
Integrating Equations 8–7 F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Inte r pretin g A cc uracy After calculating the integral, the calculator places the e stimated uncertaint y of that in tegr al's result in th e Y–reg ister.
8–8 Integrating Equations F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m integration calculation decr ea ses by a factor of ten for each additional digit, specified in the display format.
Integrating Equations 8–9 F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m For M ore I n form at ion This ch apter gives yo u instruction s for us ing integration in th e HP 32SI I ove r a wide rang e of applic ations.
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Operations with Comb Numbers 9–1 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 9 Oper at i o ns wi t h C omb Numbe rs The HP 32SII can use comple x numbers in the form x + iy .
9–2 Operations with Comb Numbers Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 .
Operations with Comb Numbers 9–3 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Compl e x O per at ions Use the com plex operations as you do real operati ons, but p recede the operator with z F .
9–4 Operations with Comb Numbers Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m To do an arithmetic o peratio n with two co mplex num bers: 1. Enter the first com plex n u mber , z 1 (c ompo sed of x 1 + i y 1 ), b y k e y in g i n y 1 x 1 .
Operations with Comb Numbers 9–5 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m z 1 × [1 ÷ (z 2 + z 3 )] Keys: Displa y: Description: 1 2 _ 3 _ 4 z F ) Add z 2 + z 3 ; displays real part.
9–6 Operations with Comb Numbers Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 1 1 0 2 _ z F 0 ) Intermediate result of (1 + i ) –2 z F * ) Real part of final results.
Operations with Comb Numbers 9–7 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Add th e follow ing th ree load s. You w ill first ne ed to co nvert th e polar coordinates to rectangular coordinates.
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Base Conversions and Arithmetic 10–1 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 10 Base Conversions a nd A r ithm etic The BASE me nu ( z w ) lets you change the number base used f or entering n umb ers and othe r operat ions (including program ming).
10–2 Base Conversions and Arithmetic Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m w { % } of the decimal num ber to base 16 and displays this value. z w { } Base 8.
Base Conversions and Arithmetic 10–3 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Arithmetic in base s 2, 8, and 16 is in 2&apos.
10–4 Base Conversions and Arithmetic Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m annunciator on. z w { } 1001100 _ Changes to base 2; BIN annunciator on.
Base Conversions and Arithmetic 10–5 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 546 z w { % } Enters a positive, decimal number; then con verts it to hexadecimal.
10–6 Base Conversions and Arithmetic Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m If a number entered in dec imal base is outside the range given abo ve, then it produces t he message ! in the oth er bas e modes.
Base Conversions and Arithmetic 10–7 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m ( ))) ).
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Statistical Operations 11–1 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 11 Sta tistical O pe ra tions The statis tics m enus in.
11–2 Statistical Operations Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m E n te rin g On e – V a ria b l e D a ta 1. Pr ess z b { Σ } to c lear e x isting statis tical data .
Statistical Operations 11–3 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m C orrec ting Errors in D a ta E n tr y If you ma ke a mist ake wh en entering stat istic al data, delete the inco rrect data and add the correct data.
11–4 Statistical Operations Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 4 20 z 4 ) Deletes the first data pair. 5 20 6 ) Reenters the first data pair.
Statistical Operations 11–5 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m y –v alues as w eigh ts or fr equenc ies. T he we ights can be integers or non–inte gers. Example: Mean (One Variable).
11–6 Statistical Operations Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 1000 4. 1 6 ) Four data pairs accumulated. { / { · º } ) Calculates the mean price weighted for the quantity purchased.
Statistical Operations 11–7 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m P opul at ion S t andar d De v iat i on Population standard deviation is a m eas ure of how dispersed the data values are about the mean .
11–8 Statistical Operations Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m L.R. (Linear Regression) Menu Menu Label Description { º ˆ } Estimates (predicts) x for a given hypothetical value of y , based on the line calc ulated to fit th e data.
Statistical Operations 11–9 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m data. 4.63 0 6 5.78 20 6 6.61 40 6 7.21 60 6 ) ) ) ) Enters data; displays n .
11–10 Statistical Operations Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m x 0 2 0 4 0 6 0 8 0 8.
Statistical Operations 11–11 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Normalizing Close, Large Numbers The calculator might be unab le to correctly calculate the standard deviation and linear regression for a variable wh ose data v alues differ by a relatively small amount.
11–12 Statistical Operations Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m P r ess { º }, { ¸ }, and { º¸.
Statistical Operations 11–13 F ile n am e 3 2s ii-M a n ual-E -04 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m If not en ough calculator m emory is av ai lable to hold the st atistics registers when you first press 6 (or 4 ), the calculator displays & " .
Statistics Programs F i l e name 3 2si i- Man ual -E-04 2 4P age: 14/16 2 Pr inted D ate : 20 0 3/4 /2 4 Si z e : 17 .7 x 2 5 .2 cm Part 2 Programm i ng.
Simple Programming 12–1 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 12 Si mpl e P ro gr ammi n g Part 1 of this man ual introduce d you to functions an d operations that you can use ma nual ly , that is, by pressing a key fo r ea ch individual oper a tion.
12–2 Simple Programming Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m This very si mple program assumes that th e value for the radius is in t he X– registe r (the di splay) w hen t he progr am st arts to run .
Simple Programming 12–3 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Pr ogr am Boundar i es (LBL and RT N ) If you want .
12–4 Simple Programming Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m U sing RP N an d Eq ua tion s in Pro gra ms You can calculate in programs the sam e ways you calculate on the.
Simple Programming 12–5 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m For output, you can display a variable with the VIEW instruc tion, you can display a me ssage derive d from an e quation, or you can leave un marked values on the stack.
12–6 Simple Programming Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 5. End t he pr ogr am w i th a re t u r n instr ucti on , w hi ch s ets th e pr ogr am po inter bac k to ! after the pr ogr am r uns .
Simple Programming 12–7 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m F unc t i on N am es i n Pr ogr ams Then name of function that is used in a program line is not necessarily the same as the function's n ame on its ke y, i n its m enu, or in an e qua tion.
12–8 Simple Programming Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m A di fferen t chec ksum means th e progra m was not entered exactly as given here. Example: Enter ing a Progr am with a n Equat ion.
Simple Programming 12–9 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Exec ut ing a Pr ogr am (XE Q ) Press W label to execute the program labeled with th at letter.
12–10 Simple Programming Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m only pr ogr am , y ou can pre ss z U to mo ve to its beginning .) 3. Pr ess and hold z . T his di spla ys the c urr ent pr ogram line.
Simple Programming 12–11 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Ent er ing and Di spl ay i ng Data The calculator's variables are use d to store data in put, intermediate results, and final results.
12–12 Simple Programming Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m "R" is the variable's name, " ? " is the prom pt for information, and 0.0000 is the curren t value stored in the variable .
Simple Programming 12–13 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m T hu s the pr ogram sho uld no t assum e that the X–, Y–, an d Z–r egis ter s' contents will be t he same b ef o r e a n d after the INP UT instr uctio n.
12–14 Simple Programming Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Usin g VI E W fo r Di spl ay i ng Data The program.
Simple Programming 12–15 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m press { G to start the equation. Press number and ma th keys t o get numbers and sym bols. Press K before each let ter.
12–16 Simple Programming Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Keys: Displa y: Des cription: π º:º { / ) Checksum and leng th of equation .
Simple Programming 12–17 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Now fin d the volume an d surface area –of a cylinder with a radius of 2 1 / 2 cm and a h eight of 8 cm .
12–18 Simple Programming Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Sto p p i ng o r I n te rru p ti n g a Pr og ra m Pr ogra m ming a S t op or P ause (S TO P , PSE) Pre ssing f ( ru n / stop ) dur i ng pr ogram e ntr y inserts a S T OP i nstru ctio n .
Simple Programming 12–19 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Editin g Program You can modify a progr am in program memory by inser ting, delet ing, and editing program lines.
12–20 Simple Programming Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m then en ter the de sir ed corr ecti ons .
Simple Programming 12–21 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m which use only 1 .5 b ytes. Al l ot her inst ruction s use 1 .5 b ytes. Equations use 1.5 b y tes , plus 1.
12–2 2 Si mple Programming Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m C l ear ing O n e or M o r e Pr ogr am s To clear a specific program fr om memory 1. Press z X { } and di splay (using z and z ) the label of the pr ogr am .
Simple Programming 12–2 3 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m (hold) If your checksum does not match this nu mber, then you have not entered th is program correctly.
12–2 4 Simple Programming Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Se l ec ting a B a se M o d e in a P rog ram Insert a BIN, O CT, or HEX instruction into the beginnin g of the pro gram.
Simple Programming 12– 2 5 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m P ol y nomial Expr es sions and Hor n er' s M et hod Some expressions, such as polynom ials, use the sam e variable se veral times for their solution.
12–2 6 Simpl e Programming Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m ! ! 5 y º 5 x .
Simple Programming 12–2 7 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m ! º .
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Programming Techniques 13–1 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 13 Programm i ng Techni ques Chapter 12 covered the basics of progra mm ing.
13–2 Programming Techniques Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m A routine typically starts wi th a label (LBL) and en ds with an instruction that alters or s tops program executi on, such as RTN, GTO, or ST OP, or perhaps another label.
Programming Techniques 13–3 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Starts here. "! % % 1 Calls subroutine Q.
13–4 Programming Techniques Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Example: A Nested Subroutine. The following subroutine, labeled S, calculates the value of the expression 2 2 2 2 d c b a + + + as part of a larger calculation in a large r program.
Programming Techniques 13–5 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Bran c hin g (G T O) As we have seen with subroutines, it is often desira ble to tran sfer execut ion to a part of the program other than the nex t line.
13–6 Programming Techniques Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Can start here. . . . ! ' 1 Branches to Z. Can start here.
Programming Techniques 13–7 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Condit ional I nst r uc t ions Another w ay to .
13–8 Programming Techniques Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Tests o f Compari s on ( x ? y, x ? 0) There are 12 com parisons av ailab le f or programmi ng. Pr essing z l or { n displays a.
Programming Techniques 13–9 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m ! º < ¸@ Tests to see if the corre ction is significant. ! ! ! Goes back to start of loop if correction is significant.
13–10 Programming Techniques Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m tested . F l ags 5 and 6 all o w yo u to c ontr ol ov erflo w conditions that o cc ur durin g a pr ogram .
Programming Techniques 13–11 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 4. If the n e xt pr ogr am line is a P SE ins tru ctio n, e x ec utio n co ntinue s afte r a 1–second pa us e .
13–12 Programming Techniques Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Using Flags Pressing { x displays the F LAGS menu: { } { } { @ } After sele cting the fun ction yo u w ant , you will be prompted for the flag num ber (0 –11).
Programming Techniques 13–13 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Line L0 3 s ets f l ag 0 so th at line W 0 7 t ak es the na tur al log of th e X–in put f or a L ogarithm ic–m odel c ur v e.
13–14 Programming Techniques Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Example: Controlling th e Fraction Display. The following program lets yo u exercise the calc ulator's fraction–display capability.
Programming Techniques 13–15 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Program Lines: Description: ! Sets f lag 8.
13–16 Programming Techniques Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Keys: Displa y: Description: c + format (denominator is factor of 16), then shows the fraction .
Programming Techniques 13–17 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Program lines: Description: "! "! Checksum and leng th: 6157 004.
13–18 Programming Techniques Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m . . . %! variable A DSE in struction is like a FO R–NEX T loop with a n egative incre ment.
Programming Techniques 13–19 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 1 $ $ . . . $ 2 1 $ ! $ $ % % 2 If current value > final value, continue loop.
13–20 Programming Techniques Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Indir ec tl y A ddr es sing V ar iabl es and L.
Programming Techniques 13–21 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m T h e I ndir ec t A ddr es s, (i ) Many fun ct.
13–2 2 Progra mming Techni ques Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m STO ( i ) RCL ( i ) STO +, –, × , ÷ , (.
Programming Techniques 13–2 3 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m and line Y 08 c alls a differe nt subroutine .
13–2 4 Programming Techniques Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m ! L Stores loop–control number in i .
Programming Techniques 13–2 5 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Disables equation pro mpting. ) Sets counter for 1 to 26 .
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Solving and Integrating Programs 14–1 F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 14 So lving a nd Integ rating Programs Sol v.
14–2 Solving and Integrating Programs F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 2. Inc lude an INP UT instr uc tio n f or each var iable , inc luding the unkno wn . INP UT ins tr uc tions ena ble y ou t o so l v e fo r an y v ar i able in a mu lti–v ar ia ble functi on .
Solving and Integrating Programs 14–3 F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m R = The universal gas co nstant (0.0821 liter–atm/mole–K or 8.314 J/mole–K). T = Temperature (kelvins; K = °C + 273.
14–4 Solving and Integrating Programs F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m unknown variable. { P #@ value Selec ts P ; prompts for V . 2 f @ value Stores 2 in V; prompts for N.
Solving and Integrating Programs 14–5 F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Now calculate the chang e in pressure of the carbon dioxide if its tempe rature drops by 10 °C from th e previous ex ample.
14–6 Solving and Integrating Programs F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m before displaying it). If you do want this result di splayed, add a VIEW variable instruction after th e SOLVE instruction.
Solving and Integrating Programs 14–7 F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Inte grat ing a P rogram In chap ter 8 you s.
14–8 Solving and Integrating Programs F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m is ignor e d b y t he calculator , so y ou need to w rite onl y one pr ogram that cont ains a sep ara te I NP UT inst ruction for ever y v ar iable (including the v ari able o f integr atio n).
Solving and Integrating Programs 14–9 F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m z { } Selects Radians mode. { V S Selects label S as the integrand. 0 2 _ Enters lower and upper lim its of integration .
14–10 Solving and Integrating Programs F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m The 2 ) ) (( 2 ÷ ÷ − S M D e function is calcul ated by the routine l abeled F.
Mathematics Programs 15–1 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 15 Ma t hem atics Progra ms Ve c t o r O p e r a t i o n s This program performs the basic vector operations of addition, subtraction , cros s product , and dot (o r sca lar ) product.
15–2 Mathematics Programs Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m This program uses the following equation s.
Mathematics Programs 15–3 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Program Lines: Description Defin es the beginning of th e rectang ular input/display routine.
15–4 Mathematics Programs Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Program Listing: Program Lines: Description º65¸ ! & Saves Y = R sin( P ) sin( T ).
Mathematics Programs 15–5 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Program Listing: Program Lines: Description ! % Saves X + U in X . # - & ! & Saves V + Y in Y.
15–6 Mathematics Programs Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Program Listing: Program Lines: Description º # . ! ' Stores ( XV – YU), which is the Z component.
Mathematics Programs 15–7 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Program Listing: Program Lines: Description ¶ ª Divides previous result by the magnitude.
15–8 Mathematics Programs Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 3. Ke y i n R an d pr ess f , k e y in T and pr es s f , the n k e y in P and press f C ontin ue at step 5 .
Mathematics Programs 15–9 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m rectangular to polar conver sion capabil ity to find the total di st a n ce a n d the direction to the transmitter.
15–10 Mathematics Programs Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Example 2: What is the moment at the or igin of .
Mathematics Programs 15–11 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 74 f @) Sets P equal to 74. W A @) Adds the vectors and displays the resultant R .
15–12 Mathematics Programs Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m W D /) Calculates dot product. f /) Calculates angle between resultant force vector and lever.
Mathematics Programs 15–13 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Program Listing: Program Lines: Description Starting point for input of co efficients.
15–14 Mathematics Programs Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Program Lines: Description º . ! ' Calculates H' × determinant = BG – AH.
Mathematics Programs 15–15 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Program Lines: Description º º .
15–16 Mathematics Programs Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Program Lines: Description % Sets index value to point to last element in second row.
Mathematics Programs 15–17 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Program Lines: Description Checksum a nd length: 4E79 012.0 This routine calculates the determinant.
15–18 Mathematics Programs Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Flags Used: None. Memory Required: 348 bytes: 212 for pr ogram, 136 fo r variable s. Program Instructions: 1.
Mathematics Programs 15–19 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Example: For the system below , compute th e invers e and the system solution . Review the inverted m atrix.
15–20 Mathematics Programs Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m f @.) Displays next value. f @) Displays next value. f @) Displays next value.
Mathematics Programs 15–21 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m b 0 = a 0 (4 a 2 – a 3 2 ) – a 1 2 .
15–2 2 Mathematics Programs Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Program Lines: Description !1L2 Starts root finding routine. Checksum and leng th: CE86 010.
Mathematics Programs 15–2 3 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Program Lines: Description ª a 1 /2. -+. – a 1 /2. ! ! Saves – a 1 /2.
15–2 4 Mathematics Programs Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Program Lines: Description % Solv es rem ainin g secon d–orde r polyn omial and store s roots.
Mathematics Programs 15–25 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Program Lines: Description -+. b 2 = – a 2 . ! Stores b 2 . a 3 .
15–2 6 Mathematics Programs Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Program Lines: Description !ª .
Mathematics Programs 15–2 7 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Program Lines: Description polynomial. J . . J – L .
15–28 Mathematics Programs Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Flags Used: Flag 0 i s used to rememb er if t he root is real or com plex (that is, to re mem ber the sign of d ).
Mathematics Programs 15–2 9 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 2. K e y in the pr ogr am r outine s; pr ess whe n d o n e. 3. Pre ss W P to s tart the poly nomi al r oot finder .
15–30 Mathematics Programs Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Exampl e 1: Find the roots of x 5 – x 4 – 101 x 3 +101 x 2 + 100 x – 100 = 0. Keys: Displa y: Description: W P @ value Starts the polynomial root finder; prompts for order.
Mathematics Programs 15–31 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 22 @ value Stores –10/4 in B ; prompts for A. 4 p f %/) Stores 22/4 in A ; calculates the first root.
15–3 2 Mathematics Programs Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m The following formulas are us ed to co nvert a point P fr om the Cartesian coordi nate pair ( x, y ) i n the old sys tem to the pair ( u , v ) in the new, translate d, rotated system.
Mathematics Programs 15–33 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m y y ' x x' [] m, n New coordinate s y .
15–34 Mathematics Programs Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Program Lines: Description "! % Prompts for and stores X , the old x –coordinate.
Mathematics Programs 15–3 5 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Program Lines: Description ! % Stores the x –coordinate in variable X . º65¸ Swaps the positions of the coordinates.
15–3 6 Mathematics Programs Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 13 . Ke y i n U (the x –coor dinate in the new s y stem) and pr ess f . 14 . Ke y i n V (the y –coor dinate in the new s y stem) and pr ess f to see X .
Mathematics Programs 15–3 7 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m y y' x P 3 ( 6 , 8 ) P 1 ( _ 9, 7 ) P 2 ( _ 5, _ 4) P' 4 (2 .
15–38 Mathematics Programs Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 9 _ f &@ value Stores –9 in X . 7 f "/.) Stores 7 in Y and calculates U .
Statistics Programs 16–1 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 16 Stat is ti c s Programs Cur v e Fi t ting This program can be used to f it one of four m ode ls of eq ua tions to your data.
16–2 Statistics Programs F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m y x y B _ Mx = Stra i g ht Li ne F i t S y x y Be Mx = Ex.
Statistics Programs 16–3 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Program Listing: Program Lines: Description This routine set, the status for the straight–line m odel.
16–4 Statistics Programs F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Program Lines: Description ' ! L Sto res the index value in i for indirect addressin g. ' Sets the loop counter to ze ro for the first input.
Statistics Programs 16–5 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Program Lines: Description @ If flag 1 is seta takes the natural antilog of b . H % ! Stores b in B .
16–6 Statistics Programs F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Program Lines: Description !. L Restores index value to its orig inal value . & .
Statistics Programs 16–7 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Program Lines: Description This subroutine calculates x ˆ for the exponential model.
16–8 Statistics Programs F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Memory Required: 270 bytes : 174 for p rogram, 96 fo r data (statistic. registers 48). Program instru ctions: 1.
Statistics Programs 16–9 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m also used for scratch. M Regression coefficient (sl ope o f a straight line). R Correlation coefficient; al so used for scratch.
16–10 Statistics Programs F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m f %@) Retrieves %@ prom pt. W U %@) Deletes the las t pair. Now proce ed with the correct data entry.
Statistics Programs 16–11 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Logarithmic Exponential Power To start: W L W E W P R 0. 9965 0.9945 0. 9959 M –139.0088 51.1312 8.
16–12 Statistics Programs F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m ∫ ÷ ÷ − − − = x x x x dx e x Q 2 ) ) (( 2 2 1 5 . 0 ) ( σ π σ This program uses the built– in integration feature of the HP 32SIl to integrate the equation of the n ormal fre quency cu rve.
Statistics Programs 16–13 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Program Lines: Description ! . ! % ! ! ! ¶ ! % Calculates the de rivative at X guess .
16–14 Statistics Programs F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Program Lines: Description ! Returns to the calling routine. Checksum and leng th: F79E 032 .
Statistics Programs 16–15 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Yom do riot n e ed to key in the inv erse routine (in routines I and T) if you are not in terested in th e inverse capability.
16–16 Statistics Programs F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Example 1: Your good f riend inf orms you that your blind dat e has "3 σ " intellige nce.
Statistics Programs 16–17 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m f %@) Resume s program. 2 f /) Enters X –value of 2 and calculates Q ( X ).
16–18 Statistics Programs F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 0.8 f %/) Stores 0.
Statistics Programs 16–19 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Program Lines: Description !- 1 L 2 Updates ∑ i f in register 28. º % i i f x ! L Stores index for register 29 .
16–20 Statistics Programs F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Flags Used: None. Memory Required: 143 bytes: 71 for progra ms, 72 for data. Program Instructions: 1. K e y in the pr ogr am r outine s; pre ss wh en d on e.
Statistics Programs 16–21 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m i Index variable used to in directly address the c orre ct statistics register. Register 28 S u m m a t i o n Σ f i .
16–2 2 Statistics Programs F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Keys: Displa y: Description: f /) Displays the coun ter. f %@) Prompts for the f our th x i .
Miscellaneous Programs and Equations 17–1 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 .
17–2 Miscellaneous Programs and Equa tions F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m problem can he viewed fr om tw o persp ectives. The len d er and th e borrower view the same probl em with reversed signs.
Miscellaneous Programs and Equations 17–3 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Rem ark s: The TVM equation requires that I m ust be non –zero to avoid a # & error.
17–4 Miscellaneous Programs and Equa tions F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Variables Used: N The n umber of co mpounding periods. I The periodic interest rate as a perc entage.
Miscellaneous Programs and Equations 17–5 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 36 f @ value Stores 36 in N ; prompts for F . 0 f @ value Stores 0 in F ; prom pts for D .
17–6 Miscellaneous Programs and Equa tions F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Note th at the in terest rate, I , from part 2 is not z ero, so you w on't get a # & error when you calculate the new I .
Miscellaneous Programs and Equations 17–7 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 .
17–8 Miscellaneous Programs and Equa tions F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Program Listing: Program Lines: Description & & This routine dis plays prime n umbe r P .
Miscellaneous Programs and Equations 17–9 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Program Lines: Description % ! & If all factors have been trie d, branches to the display routine.
17–10 Miscellaneous Prog rams and Equations F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 789 W P /) Calc ulates n ext pr ime n um ber aft e r 789. f /) Calc ulates n ext prime n um ber aft e r 797.
Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Part 3 Appendixes and Refer enc e.
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Supp ort, Batteries, and Service A– 1 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m A Su pp or t, Ba tterie s, and Servic e Calc ulat or Su ppor t You can obtain answ ers to questions about using yo ur calculat or from our Calculator Su pport Department.
A–2 Support, Batteries, and Servi ce F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m A: Exponent of ten; that is, 2.51 × 10 –13 . Q: The calculator has displayed th e messag e & " .
Supp ort, Batteries, and Service A– 3 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m C hanging t h e B at ter i es Replace the batteries as s oon as poss ible when the low battery annunciator ( ¤ ) appears.
A–4 Support, Batteries, and Servi ce F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m T esting Ca lc ulat or O peration Use the follow ing guidelines to determ ine if the calculat or is workin g properly.
Supp ort, Batteries, and Service A– 5 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Th e Sel f–T est If the display can be turned on, but the calculator does not seem to be operating properly, do the follo w ing diagno stic self–test.
A–6 Support, Batteries, and Servi ce F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Limi te d One–Year W arr anty What I s Co v.
Supp ort, Batteries, and Service A– 7 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Products are sold on the ba sis of specif icati ons applicable at the time of manufacture.
A–8 Support, Batteries, and Servi ce F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m All shipp ing , re importation ar r a ngem ents, and c ustom s co sts ar e y our re sp o n s i b i l i t y .
Supp ort, Batteries, and Service A– 9 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Servi ce Agreem ent s In the U.S., a support agre em ent is available for re pair an d service.
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User Memory an d the Stack B–1 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m B User Mem ory and the St ack This appendix .
B–2 User Memory an d the Stack F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Memory Requirements Data or Operation Amount of Memory Used Variables 8 bytes per non– zero value. (No bytes for zero values.
User Memory an d the Stack B–3 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 1. Displa y the pr ogr am line cont aining the eq uation . 2. Pr ess { to se e the c hec ksum and length .
B–4 User Memory an d the Stack F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 1. Pre ss and ho ld do wn the key . 2. Pr ess and hold do w n < . 3. P r ess 6 . ( Y o u w i l l b e p r e s s i n g t h r e e k e y s s i m u l t a n e o u s l y ) .
User Memory an d the Stack B–5 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m All functions except those in th e follow ing tw o lists will enable stack lift. Disabl ing O per ati ons The four oper ations EN TER, Σ +, Σ –, an d CLx disable stack lift.
B–6 User Memory an d the Stack F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Th e S t atus o f t h e L A S T X R egister The fol.
More about Solving C–1 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m C Mor e a bou t So l v i ng This appendix pr ovides information about the SOL VE oper ati on beyond t hat given in chapter 7.
C–2 More about S olving F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m If f(x) has one or more loca l mi nima or mini ma, each occurs si ngly betw een adjace nt r oots off f(x) (f igur e d, belo w) .
More about Solving C–3 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m I n te rp ret in g Res u lt s The SOLVE op erati on wil l produc e a solu tion under either of the. follow ing conditions: If it finds an es timate for which f(x) equals zero.
C–4 More about S olving F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Keys: Displa y: Description: { G Select Equation mode. 2 _y K X 0 3 4 y K X 0 2 6 yK X 8 .
More about Solving C–5 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Keys: Displa y: Description: { G Selects Equation mode. K X 0 2 K X 6 %:-%. Enters the equation.
C–6 More about S olving F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m betw een tw o neighbor ing v alues o f x , i t re t u r ns t h e p o s s i b l e ro o t. Ho w e ver , the v alue fo r f(x) w ill be relati v ely large .
More about Solving C–7 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Cancel s Equation mode. Now, so lve to find the root: Keys: Displa y: Description: 0 H X 5 _ Your initial guesses for the root.
C–8 More about S olving F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m K X p { K X 0 2 6 { ] 1 %ª1%:.22. Enters the equation. { / ) Checksum and leng th.
More about Solving C–9 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m The s ear ch h alts becau se S OL VE is w or king on a ho r iz on tal as y mptote—an ar ea w her e f(x) is essentiall y constant f or a w ide r ange of x (see f igure b , below ) .
C–10 More about Solving F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Example: A Relat ive Minimum. Calculate the root of this parabolic equation: x 2 – 6 x + 13 = 0. It ha s a mini mum at x = 3.
More about Solving C–11 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m 0 1 10 = − X Enter the equation as an expression. Keys: Displa y: Description: { G Selects Equation mode.
C–12 More about Solving F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m It's appa rent from in specti ng the equation that if x is a negative number, the smallest that f(x) can be is 10.
More about Solving C–13 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Keys: Displa y: Description: 0 H X 10 _ . _ { G !1%ª1%-) Selects Equati on mode; displays the left end of the equation.
C–14 More about Solving F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Solve for X using initial guesses of 10 –8 an d –10 –8 . Keys: Displa y: Description: ` 8 _ H X 1 _ ` 8 _ .
More about Solving C–15 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m function nev er chan ges sign SOLVE returns the message ! .
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More about Integration D–1 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m D Mor e abo ut I nt e gr at i on This appendix provides information ab out integration beyond that given in chapter 8.
D–2 More about Integration F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m As ex plained in ch apter 8 , the un certainty of the final a pproxim ation is a number derived from the disp lay format , which specifies th e uncertainty for the function.
More about Integration D–3 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m showing (over a portion of the interv al of integration) three functions whose graphs in clude the man y sample po ints in com mon.
D–4 More about Integration F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m ∫ ∞ − 0 dx xe x Since you' re ev aluatin g t.
More about Integration D–5 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m f ( x ) x The graph is a spike very close to t he origin.
D–6 More about Integration F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m fluctuat ions can be better ch aracteri zed by its sam .
More about Integration D–7 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m f ( x ) x Ca lculat ed i nte gra l of th is function will b e accu rate. f ( x ) a b x Ca lculat ed i nte gra l of th is function ma y be acc ur ate .
D–8 More about Integration F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m and you suspect that it m a y cause problems, yo u can quickly plot a few points by evaluating the fun ction using the equation or program you wrote for that purpose.
More about Integration D–9 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Z ). Uncertainty of approximation . This i s the c orrec t answer, but it to ok a very long time.
D–10 More about Integration F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m calcul ation of the integr al of any f uncti on w ill be prolonged if the interval of integration includes mostly regions where the function is not interesting.
Messages E–1 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m E Me ssages The calculator responds t o certain cond itions or keystrok es by dis playing a message. The £ symbol comes on to c all your attention to th e messag e.
E–2 Messages F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m !! The calculator is calculati ng the in tegral of an equation or program. This might take a wh ile .
Messages E–3 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m % !! Attempted to refer to a no ne xistent program label (or line number) w ith U , U , W , o r { }.
E–4 Messages F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m while a S OLVE operation wa s runnin g. # The calculator is solving an equation or program for its root.
Operation Index F–1 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m F Operat i on I ndex This sec tion is a quick re ference for a ll functions a nd operations and their formulas, where appropriate.
F–2 Operation Index F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Name Keys and Description Page to next e quation in equation list; moves p rogra m point er to ne xt l ine (during program entry); ex ecutes the current program line (n ot during program entry).
Operation Index F–3 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Name Keys and Description Page σ y { 2 { σ ¸ } Returns population standard deviation of y –values: n y y i ÷ − ∑ 2 ) ( 11–7 1 θ , r y , x { r Polar to rectangular coordinates .
F–4 Operation Index F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Name Keys and Description Page Returns sin –1 x . ASINH z 7 z L Hyperbolic arc sine . Returns sinh –1 x .
Operation Index F–5 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Name Keys and Description Page z b { } Clears the displayed equation (calculator in P rogram mode).
F–6 Operation Index F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Name Keys and Description Page CMPLXSIN z F N Complex s ine . Returns sin ( z y + i z y ). 9–3 CMPLXTAN z F T Comp lex tangent .
Operation Index F–7 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Name Keys and Description Page digits following the first digit ( n = 0 through 11).
F–8 Operation Index F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Name Keys and Description Page GRAD z { } Sets Grads angular mode. 4–3 GTO label z U label Sets the program pointer to the beginning of program label in program mem ory.
Operation Index F–9 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Name Keys and Description Page input in the variabl e. (Used only in programs.) INV 3 Reciprocal of argument.
F–10 Operation Index F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Name Keys and Description Page z Displays menu to set Angular modes and the radix ( • or , ). 1–14 4–3 n z 5 { Q } Returns the number of sets of data points.
Operation Index F–11 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Name Keys and Description Page Selects the period as the radix mark (decimal point). RANDOM { [PROB] { } Executes the RANDOM fu nction.
F–12 Operation Index F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Name Keys and Description Page SCI n z { } n Selects Scie ntific display with n decimal places. ( n = 0 through 11.
Operation Index F–13 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Name Keys and Description Page Stores variable ÷ x into variable. STOP f Run /stop. Begins progra m execut ion at the current prog ram lin e; stops a runnin g program and displays the X–register.
F–14 Operation Index F ile n am e 3 2s ii-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Name Keys and Description Page returns the x – estimate based on th e regression line: x ˆ = ( y – b) ÷ m.
Operation Index F–15 Fi l e n a m e 32s i i - M a n u a l - E- 0 42 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 S i z e : 1 7 . 7 x 2 5 . 2 c m Name Keys and Description Page menu. x ≠ 0 ? z n { ≠ } If x ≠ 0, executes next program line; if x =0, skips the next prog ram line.
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Index–1 F ile n am e 3 2 sii-M an ua l -E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 Si z e : 17 .7 x 2 5 .2 cm Ind ex Spec ial c har ac t ers £ , 1- 21 @ . Se e bac kspace k ey ¤ annunc iator , 1-1, A - 2 an nunc iato rs bina ry numbers, 10 - 7 equati ons, 6 -8 , 12 - 7 , 12 -16 _.
Index–2 F ile n am e 3 2s i i-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 Si z e : 17 .7 x 2 5 .2 cm A..Z annunci ator , 1- 2 , 3- 2 , 6 -5 B bac kspace k e y canc eling VI EW , 3.
Index–3 F ile n am e 3 2s i i-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 Si z e : 17 .7 x 2 5 .2 cm cas h fl ow s, 17 -1 catalog s lea v ing , 1-3 pr ogram , 1- 21, 12 - 2 2 usi .
Index–4 F ile n am e 3 2s i i-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 Si z e : 17 .7 x 2 5 .2 cm denominator s con tr olling , 5-6 , 13-9 , 13-13 r ange of , 1- 19 , 5-1, 5- 3.
Index–5 F ile n am e 3 2s i i-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 Si z e : 17 .7 x 2 5 .2 cm deleting in pr ogra ms, 12 - 7 , 12 - 20 displa y ing , 6 -8 displa y ing in p.
Index–6 F ile n am e 3 2s i i-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 Si z e : 17 .7 x 2 5 .2 cm equati on pr ompting , 13-10 fr acti on dis pla y , 5-6 , 13-9 mean ings , 13-.
Index–7 F ile n am e 3 2s i i-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 Si z e : 17 .7 x 2 5 .2 cm nu mbe rs HEX ann unc iator , 10 -1 hex numb ers.
Index–8 F ile n am e 3 2s i i-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 Si z e : 17 .7 x 2 5 .2 cm lend er (f inance), 17 -1 l e n g t h c o nve rs io n s , 4 - 1 2 let ter ke y.
Index–9 F ile n am e 3 2s i i-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 Si z e : 17 .7 x 2 5 .2 cm mini mum of function , C- 9 modes . See angular mode , base mode , E quation m ode , F r acti on-displa y mode , Pr ogram-en try mode MOD E S m enu angular mode , 4 - 4 sett ing r adi x , 1-1.
Index–10 F ile n am e 3 2s i i-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 Si z e : 17 .7 x 2 5 .2 cm i n e q u a t i o n s , 6- 6 , 6- 7 , 6-1 6 memor y usage, 12 - 2 2 PA R T S m e n u , 4 - 1 5 paus e .
Index–11 F ile n am e 3 2s i i-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 Si z e : 17 .7 x 2 5 .2 cm ent er ing, 1 2 -5 equati on e v aluatio n , 13-10 equati on pr ompting , 13-.
Index–12 F ile n am e 3 2s i i-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 Si z e : 17 .7 x 2 5 .2 cm r eal par t (c omple x numbers), 9-1, 9- 2 r ecall ar ithme tic , 3-6 , B-8 r.
Index–13 F ile n am e 3 2s i i-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 Si z e : 17 .7 x 2 5 .2 cm v ar ia ble di gits , 3-3, 3- 4 , 10 -8 , 12 - 15 sign con v entio ns (f inan.
Index–14 F ile n am e 3 2s i i-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 Si z e : 17 .7 x 2 5 .2 cm ent er ing , 11-1 initia li zing , 11- 2 memor y usage, 12 - 2 2 , B- 2 one -.
Index–15 F ile n am e 3 2s i i-M an ua l-E -0 4 2 4 P r i n t e d D a t e : 2 0 0 3 / 4 / 2 4 Si z e : 17 .7 x 2 5 .2 cm cl e a ri n g wh i l e vi ewi n g, 1 2- 1 5 defau lt, B- 5 excha n g i n g wi.
F ile n am e 3 2s ii-Ma nu al-E -0 4 2 4P a ge : 16 /3 7 6 Pr inted D ate : 200 3/ 4/ 2 4 Siz e : 17 .7 x 2 5 .2 cm Batteri es are deliv ered with this prod uct, when empty do not th row them aw ay b ut correct as small chemical waste. Bij dit pro dukt zijn batt erijen.
Ein wichtiger Punkt beim Kauf des Geräts HP (Hewlett-Packard) 32SII (oder sogar vor seinem Kauf) ist das durchlesen seiner Bedienungsanleitung. Dies sollten wir wegen ein paar einfacher Gründe machen:
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Wenn Sie aber schon HP (Hewlett-Packard) 32SII besitzen, und noch keine Gelegenheit dazu hatten, die Bedienungsanleitung zu lesen, sollten Sie es aufgrund der oben beschriebenen Gründe machen. Sie erfahren dann, ob Sie die zugänglichen Funktionen richtig genutzt haben, aber auch, ob Sie keine Fehler begangen haben, die den Nutzungszeitraum von HP (Hewlett-Packard) 32SII verkürzen könnten.
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