Sharp El531wh User Guide
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1 CO NTEN TS HO W T O O PER ATE Read Before Using Key layo ut/R ese t sw it c h2 D is p lay p atte rn3 D is p lay fo rm at3 E xpo nen t d is p lay4 A ngu la r u nit5 Function and Key Operation O N/O FF, e n try c o rrectio n key s6 D ata e n try key s7 R an d o m k e y M odif y k ey 8 B asic a rit h m etic key s, p are n th ese s1 0 Perce n t11 In ve rse , s q u are , c u be, x th p o w er o f y , sq u are r o ot, c u be r o ot, x th r o ot o f y1 2 10 t o t h e p ower o f x , c o m m on lo ga rit h m13 e t o t h e p ower o f x , n atu ra l lo ga rit h m14 Fac to ria ls1 5 Permu ta tio ns, c o m bin atio ns16 T im e c alc u la tio n17 Fra c tio nal c alc u la tio ns18 M em ory c alc u la tio ns19 Last a n swer m em ory20 Trigo no m etr ic fu nctio ns21 A rc t r igo no m etr ic fu nctio ns22 H yp erb o lic fu n ctio ns23 C oo rd in ate c o nversio n24 25 S TATIS TIC S F U NC TIO N B in ary , p en ta l, o cta l, d ecim al, a n d hex ad ecim al o pera tio ns ( N -b ase ) D ata in put a n d c o rre ctio n26 “A N S” key s fo r 1-v aria b le s ta tis tic s2 7 “A N S” key s fo r 2 -v aria b le s ta tis tic s3 1 9 ~
2 How t o O pera te 2nd function key P re ssin g t h is k e y w il l e n ab le t h e fu nctio ns w rit te n in o ra n ge a b o ve t h e c alc u la to r b utto ns. ON/C, OFF key D ire ct f u n ctio n Mode key T his c alc u la to r c an o pera te in t h ree d if fe ren t m odes a s fo ll o w s. W rit te n in o ra n ge a b o ve th e O N/C k e y < Power o n>< Power o ff> 1 . K EY L AY O U T If t h e c alc u la to r fa ils t o o pera te n o rm ally , p re ss t h e r e se t s w it c h o n t h e b ac k t o r e in it ia lis e t h e u nit . T he d is p la y fo rm at a n d c alc u la tio n m ode w ill r e tu rn t o t h eir in it ia l s e ttin gs. RESET2 . R ES ET S W IT C H Rese t s w itc hRESET 2 n d f u n ctio n N OTE: Pre ssin g t h e r e se t s w it c h w ill e ra se a n y d ata s to re d in m em ory . »R ead B efo re U sin g» T his o pera tio n g u id e h as b ee n w rit te n b ase d o n t h e E L-5 3 1W , E L-5 0 9W , a n d E L-5 3 1W H m odels . S o m e fu n ctio ns d esc rib ed h ere a re n o t fe atu re d o n o th er m odels . In a d dit io n, k e y o pera tio ns a n d s y m bo ls o n t h e d is p la y m ay d if fe r a c co rd in g t o t h e m odel. • M ode = 0; n o rm al m ode for p erfo rm in g n o rm al a rit h m etic a n d fu n ctio n c alc u la tio ns. [Normal mode] •M ode = 1; STAT-0 m ode for p erfo rm in g c al c alc u la tio ns. [STAT-0 mode] •M ode = 1; S T A T-1–6 mode f o r p erfo rm in g 2 -v aria b le s ta tis tic al c alc u la tio ns.[STAT-1–6 mode] W hen c h an gin g t o t h e s ta tis tic al s u b-m ode, p re ss t h e c o rre sp o nd in g n um ber k e y a ft e r p erfo rm in g t h e o pera tio n t o s e le ct t h e s ta tis tic s m ode ( p re ss ) . (L IN E): Lin ear r e gre ss io n c alc u la tio n (Q UAD ): Q uad ra tic r e gre ssio n c alc u la tio n (E X P): Ex p o nen tia l r e gre ss io n c alc u la tio n (L O G): Lo garit h m ic r e gre ss io n c alc u la tio n (P W R): Po w er r e gre ssio n c alc u la tio n (IN V): In ve rse r e gre ssio n c alc u la tio n
3 For c o nven ie n t a n d e asy o pera tio n, t h is m odel c an b e u se d in o ne o f fo ur d is p lay m odes. T he s e le cte d d is p lay s ta tu s is s h ow n in t h e u p per p art o f t h e d is p lay ( Fo rm at In d ic ato r). N ote : If m ore 0 ’s ( z e ro s) t h an n eed ed a re d is p laye d w hen t h e O N/C key is p resse d , c h eck w heth er o r n o t t h e c alc u la to r is s e t t o a S p ecia l D is p lay Fo rm at. •F lo atin g d ecim al p o in t fo rm at ( n o s y m bo l is d is p laye d ) Valid v alu es b eyo nd t h e m ax imu m r a n ge a re d is p laye d in t h e fo rm o f a [10 -d ig it ( m an tis sa ) + 2 -d ig it ( e x po nen t)] •F ixe d d ecim al p o in t fo rm at ( F IX is d is p laye d ) D is p lay s t h e fr a c tio nal p art o f t h e c alc u la tio n re su lt a c co rdin g t o t h e s p ecif ie d nu m ber o f d ecim al p la c e s. •S cie n tif ic n o ta tio n ( S C I is d is p laye d ) Fre q uen tly u se d in s c ie n ce t o h an d le e x tre m ely s m all o r la rg e n um bers. •E ngin ee rin g s c ie n tif ic n o ta tio n ( E N G is d is p laye d ) C onven ie n t fo r c o nvertin g b etwe en d if fe re n t u nit s . (s p ecif ie s n o rm al m ode) L et’s c o m pare t h e d is p lay re su lt o f [10000 8.1 = ] in e ac h d is p lay fo rm at. 4 . D IS PLAY F O RM AT A N D D EC IM AL S ETT IN G F U NCTIO N 3. D IS PLAY PAT TE R N In it ia l d is p lay DEG T he a c tu al d is p lay d o es n o t ap pear like t h is . T his illu str a tio n is fo r e x pla n ato ry p u rp o se s o nly. 1 00008 .1 ( n o rm al m ode) DEG N ote : T he c alc u la to r h as t w o s e ttin gs fo r d is p la y in g a f lo atin g p o in t n um ber: N O RM 1 (d efa u lt s e ttin g) a n d N O RM 2. In e ac h d is p la y s e ttin g, a n um ber is a u to m atic ally d is p la y e d in s c ie n tif ic n o ta tio n o uts id e a p re se t r a n ge : • N O RM 1: 0.000000001 x 9999999999 • N O RM 2: 0.01 x 9999999999 ( F IX m ode TA B = 3 ) DEGFIX
4 5. E X PO NEN T D IS PLAY The d is ta n ce fro m t h e e arth t o t h e s u n is ap prox. 150,0 00,0 00 (1.5 x 108) k m . Valu es su ch a s t h is w it h m any z e ro s a re o ft e n u se d in s c ie n tif ic c alc u la tio ns, b ut e n te rin g t h e ze ro s o ne by o ne is a g re at d eal o f wo rk a n d it ’s e asy t o m ake m is ta ke s. In s u ch a c ase, t h e nu m eric al v alu es a re d iv id ed in to m an tis sa a n d e x po nen t p o rtio ns, d is p laye d a n d c alc u la te d . W hat is t h e nu m ber o f e le ctr o nic s flow in g in a c o nd ucto r w hen th e e le ctr ic al c h arg e a c ro ss a g iv e n c ro ss-s e ctio n is 0 .3 2 c o u- lo m bs. ( T he c h arg e o n a s in gle e le ctro n = 1.6 x 10-19 c o ulo m bs). 0 .3 2 DEG (S C I m ode) SCIDEG X10 (E N G m ode) ENGDEG X10 (n o rm al m ode) DEG 1 91.6 DEG X10 DEG X10
5 Angu la r v alu es a re c o nverte d fro m D EG t o R A D t o G RA D w it h e ac h p ush o f t h e D RG key. This fu nctio n is u se d w hen d o in g c alc u la tio ns r e la te d t o t r igo no m etr ic fu nctio ns o r co o rd in ate g e o m etry c o nversio ns. (p/2 ) 6 . A N G ULA R U NIT (in D EG m ode) ••• •• ••• O pera tio nD is p lay 9 0° ( D EG ) = p/ 2 ( R A D ) = 10 0 ( G RA D ) = p 2 T he re la tio nsh ip s b etwe en t h e t h ree t y p es o f a n gu la r u nit s c an b e e x presse d a s r ig h t: C heck t o c o nfir m 9 0 d egre e s e q ualin g p/2 r a d ia n s eq ualin g 10 0 g ra d s. (p= 3.141 59...) 9 0 DEG RAD GRAD DEG A ngu la r in d ic ato r D egre e s ( D EG is s h ow n a t t h e t o p o f t h e d is p lay ) A c o m monly u se d u nit o f m easu re fo r a n gle s. T he a n gu la r m easu re o f a c irc le i s e x presse d a s 3 60°. R ad ia n s ( R A D is s h ow n a t t h e t o p o f t h e d is p lay ) R ad ia n s a re d if fe ren t t h an d egre es a n d e x press a n gle s b ase d o n t h e c irc u m fe r- e n ce o f a c irc le. 18 0° is e q uiv ale n t t o p r a d ia n s. T herefo re, t h e a n gu la r m ea- su re o f a c irc le is 2 p ra d ia n s. G ra d s ( G RA D is s h ow n a t t h e t o p o f t h e d is p lay ) G ra d s a re a u nit o f a n gu la r m easu re u se d in E uro pe, p artic u la rly in F ra n ce. A n an gle o f 9 0 d egre es is e q uiv ale n t t o 100 g ra d s.
6 Turn s t h e c alc u la to r o n o r c le ars t h e d ata . It a ls o c le ars t h e c o nte n ts o f t h e calc u la to r d is p lay a n d v o id s a ny c alc u la to r c o m man d ; h o wever, c o effi- c ie n ts in 3 -v aria b le li n ear e q uatio ns a n d s ta tis tic s, a s w ell a s v alu es s to re d in t h e in d ep en d en t m em ory in n o rm al m ode, a re n o t e ra se d . Turn s t h e c alc u la to r o ff. C le ars a ll in te rn al v alu es, in clu d in g c o effic ie n ts in 3 -v aria b le lin ear e q u atio ns a n d sta tis tic s. Va lu es s to red in m em ory in n o rm al m ode a re n o t e ra se d . T hese a rr o w k e ys a re u se fu l fo r M ult i- L in e p la y b ac k , w hic h le ts y o u sc ro ll t h ro ugh c alc u la tio n s te p s o ne by o ne. ( r e fe r t o p age 8 ) T hese key s a re u se fu l fo r e d it in g e q uatio ns. T hekey m oves t h e cu rso r to th e le ft , a n d th ekey m oves t h e c u rso r t o t h e r ig h t. T he key d ele te s t h e s y m bo l/ n um ber a t t h e c u rso r. O N /O FF, E n tr y C orre cti o n K eys »F unctio n a n d K ey O pera tio n» k e y in se rts t h e s y m bo l/ n um ber a t t h e c u rso r.
7 Data E ntry K eys P rovid ed t h e e arth is m ovin g a ro un d t h e s u n in a c irc u la r o rb it , h ow m an y k ilo m ete rs w ill it t r ave l in a y e ar? * T he ave ra ge d is ta n ce b etwe e n t h e e arth a n d t h e s u n b ein g 1.4 96 x 108 k m . Circ u m feren ce e q u als d ia m ete r x p; t h erefo re, 1.4 96 x 108 x 2 x p 0 t o 9 P ress in g p a u to m atic ally e n te rs t h e v alu e fo r p ( 3 .1415 9...) . T he c o nsta n t p, u se d fre q uen tly in fu nctio n c alc u la tio ns, is t h e r a tio o f t h e circ u m fe ren ce o f a c irc le t o it s d ia m ete r. N um eric k eys fo r e n te rin g d ata v alu es. D ecim al p o in t key. E n te rs a d ecim al p o in t. E nte rs m inu s s y m bo l o r s ig n c h an ge key. C han ge s p o sit ive nu m bers t o n egative a n d n ega tiv e nu m bers t o p o sit ive. P ress in g t h is key sw it c h es t o s c ie n tif ic n o ta tio n d ata e n try. O pera tio nD is p lay 2 14 968 DEG X10 DEG
8 Rand om G en era te s r a n d o m nu m bers. R an d o m nu m bers a re t h ree -d ecim al- p la c e v alu es b etwe en 0.000 an d 0.999. U sin g t h is f u nctio n e n ab le s t h e u se r t o o bta in u n bia se d s a m pli n g d ata d erive d fro m r a n d o m valu es g e n era te d by t h e c alc u la to r. A PP LIC ATIO NS: Build in g s a m ple s e ts fo r s ta tis tic s o r r e se arc h . 0 . * ** (A r a nd om n um ber h a s b ee n g en era te d .) [ R an d o m D ic e ] T o s im ula te a d ie -r o lli n g, a r a n d o m in te ge r b etw een 1 an d 6 can b e g e n era te d b y p re ss in g . T o g e n era te t h e n ex t r a n d o m d ic e n u m ber, p re ss . [ R an d o m C oin ] T o s im ula te a c o in fli p , 0 (h ead s) o r 1 (t a il s ) c an b e r a n d o m ly g e n era te d b y p re ssin g [ R an d o m I n te ge r] A n in te ge r b etw ee n 0 an d 99 can b e g e n era te d r a n d o m ly b y p re ssin g . T o g e n era te t h e n ex t r a n d o m in te ge r, p re ss .
9 Fu nctio n t o ro un d c alc u la tio n re su lt s . E ven a ft e r s e ttin g t h e nu m ber o f d ecim al p la c e s o n t h e d is p lay, t h e c alc u la to r p er- fo rm s c alc u la tio ns u sin g a la rg e r n um ber o f d ecim al p la c e s t h an t h at w hic h ap p ears o n t h e d is p lay. B y u sin g t h is fu n ctio n, in te rn al c alc u la tio ns w ill b e p erfo rm ed u sin g o nly t h e d is p laye d v alu e. A PP LIC ATIO NS: Fre q u en tly u se d in s c ie n tif ic a n d t e ch n ic al fie ld s, a s we ll a s b usin ess, w hen p erfo rm in g c h ain ed c alc u la tio ns. Rounded calculation (MDF) FIX mode TAB = 1 (normal calculation) 5 .0 0 .6 0 .6 5 .4 59 9 59 9 M odify ( in te rn a lly, 0 .6 ) (in te rn a lly, 0 .5 555 ...) (in te rn a lly, 0 .5 555 ... )