Workshop on Casio Scientific Calculation fx991 ES plus

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Workshop on Casio Scientific Calculation fx-991 ES plus At Imperial Garden Villa and Hotel

Workshop on Casio Scientific Calculation fx-991 ES plus At Imperial Garden Villa and Hotel On 23 October 2013

Trigometry Function Convert this angle First enter qw 4 Press for enter the data

Trigometry Function Convert this angle First enter qw 4 Press for enter the data 115 q. M 1 p Answer to Radian

Rectangular-Polar Coordinate Conversion

Rectangular-Polar Coordinate Conversion

Rectangular-Polar Coordinate Conversion Example: Pol Converting from Rectangular to Polar Coordinate which Input value

Rectangular-Polar Coordinate Conversion Example: Pol Converting from Rectangular to Polar Coordinate which Input value q+s 2$q)s 2)p

Rectangular-Polar Coordinate Conversion Converting from Polar to Rectangular Coordinate Input value Q-2 q)45)p

Rectangular-Polar Coordinate Conversion Converting from Polar to Rectangular Coordinate Input value Q-2 q)45)p

Complex Number Example: find the argument of this complex number Press. Ww 2 for

Complex Number Example: find the argument of this complex number Press. Ww 2 for Complex number Input Valuea 2 -3 b. R 7+bp

Matrix They have two matrix A and B as below

Matrix They have two matrix A and B as below

c. Mn. Ynk. Mupøic Cat. Mb. Ug eb. Ikma: s. Iun. Kitelx yk. Bakü

c. Mn. Ynk. Mupøic Cat. Mb. Ug eb. Ikma: s. Iun. Kitelx yk. Bakü ”CMPLX” -ey. Ig. KNnapl. Eckénc. Mn. Ynk. Mupøic. Ta. Mg. BIr a 2 -3 qb. R 7+qb p Ww 2 -ed. Im, Irk. Ga. Kuym: g; ey. Ig. Rt. Uve. Rb. IGnu. Kmn_ “arg” -e. RCIser. Is “arg” nige. Rb. I “Ans”ed. Im, IrkcemøIy 1 M)p c. Mel. Iy. Edl. TTYl)an. KW Arg= - 64. 44003483

c. Mn. Ynk. Mupøic l vi. Fanrkc. Mn. Ynk. Mupøicqøas; ³ l d. Mb.

c. Mn. Ynk. Mupøic l vi. Fanrkc. Mn. Ynk. Mupøicqøas; ³ l d. Mb. Ugeb. Ikma: s. Iun. KWcucel. IBakü l bnÞab; mkcucel. IBakü W w 2 l b. Ba©Úl. Tinñn½y l ed. Im, IKNnaey. Ig. Rt. Uvcucs. BaØa 1 -3 qb = p l ed. Im, Isresr. Cac. Mn. Ynk. Mupøicqøas; q 22 (Conjg )

c. Mn. Ynk. Mupøic l rkc. Mn. Ynk. Mupøicqøas; KWcucel. I p l -)anl.

c. Mn. Ynk. Mupøic l rkc. Mn. Ynk. Mupøicqøas; KWcucel. I p l -)anl. T§pl. KW l Rbtibtiþ rkc. Mn. Ynk. Mupøicqøas; nigc. Mn. Ynk. MupøicpÞúyénc Mn. Ynk. Mupøic

c. Mn. Ynk. Mupøic Rbma. Nvi. FIel. Ic. Mn. Ynk. Mupøic l d. Mb.

c. Mn. Ynk. Mupøic Rbma. Nvi. FIel. Ic. Mn. Ynk. Mupøic l d. Mb. Ugeb. Ikma: s. Iun. KWcucel. IBakü l bnÞab; mkcucel. IBakü w 2 l b. Ba©Úl. Tinñn½y (5+3 qb)+(-1+2 qb) l -ed. Im, IKNnaey. Ig. Rt. Uvcucs. BaØa = p l -)anl. T§pl. KW W

c. Mn. Ynk. Mupøic l d. Mb. Ugeb. Ikma: s. Iun. KWcucel. IBakü l

c. Mn. Ynk. Mupøic l d. Mb. Ugeb. Ikma: s. Iun. KWcucel. IBakü l bnÞab; mkcucel. IBakü l b. Ba©Úl. Tinñn½y w 2 (9 -2 b)-(4 -4 b) l -ed. Im, IKNnaey. Ig. Rt. Uvcucs. BaØa l -)anl. T§pl. KW W = p

c. Mn. Ynk. Mupøic l d. Mb. Ugeb. Ikma: s. Iun. KWcucel. IBakü l

c. Mn. Ynk. Mupøic l d. Mb. Ugeb. Ikma: s. Iun. KWcucel. IBakü l bnÞab; mkcucel. IBakü l b. Ba©Úl. Tinñn½y w 2 (2+3 b)(4+2 b) l ed. Im, IKNnaey. Ig. Rt. Uvcucs. BaØa l )anl. T§pl. KW W = p

c. Mn. Ynk. Mupøic l KNna l d. Mb. Ugeb. Ikma: s. Iun. KWcucel.

c. Mn. Ynk. Mupøic l KNna l d. Mb. Ugeb. Ikma: s. Iun. KWcucel. IBakü l bnÞab; mkcucel. IBakü l b. Ba©Úl. Tinñn½y W w 2 (a-1+s 3$qb. R 2 qb $)d l ed. Im, IKNnaey. Ig. Rt. Uvcucs. BaØa l )anl. T§pl. KW = p

c. Mn. Ynk. Mupøic. T®mg; ®t. Iek a. Nma®t rkm: UDúlc. Mn. Ynk. Mupøic

c. Mn. Ynk. Mupøic. T®mg; ®t. Iek a. Nma®t rkm: UDúlc. Mn. Ynk. Mupøic l d. Mb. Ugeb. Ikma: s. Iun. KWcucel. IBakü l bnÞab; mkcucel. IBakü w 2 l b. Ba©Úl. Tinñn½y qc-1 -2 qb l ed. Im, IKNnaey. Ig. Rt. Uvcucs. BaØa = l )anl. T§pl. KW W p

c. Mn. Ynk. Mupøic. T®mg; ®t. Iek a. Nma®t rkm: UDúlc. Mn. Ynk. Mupøic

c. Mn. Ynk. Mupøic. T®mg; ®t. Iek a. Nma®t rkm: UDúlc. Mn. Ynk. Mupøic l d. Mb. Ugeb. Ikma: s. Iun. KWcucel. IBakü l bnÞab; mkcucel. IBakü w 2 l b. Ba©Úl. Tinñn½y qc(a-1+s 3$qb. R l ed. Im, IKNnaey. Ig. Rt. Uvcucs. BaØa = p l )anl. T§pl. KW W 2 qb$)d

c. Mn. Ynk. Mupøic. T®mg; ®t. Iek a. Nma®t Ga. Kuym: g; énc. Mn.

c. Mn. Ynk. Mupøic. T®mg; ®t. Iek a. Nma®t Ga. Kuym: g; énc. Mn. Ynk. Mupøic l d. Mb. Ugeb. Ikma: s. Iun. KWcucel. IBakü bnÞab; mkcucel. IBakü w 2 l b. Ba©Úl. Tinñn½y qc(a-1+s 3$qb. R l ed. Im, IKNnaey. Ig. Rt. Uvcucs. BaØa = l ed. Im, I)anl. T§pl. Cara: düg; qw 4 ( Rad ) ed. Im, Irk. Ga. Kuym: g; cucel. I q 21 (Arg ) l )anl. T§pl. KW W 2 qb$)d p b

c. Mn. Ynk. Mupøic. T®mg; ®t. Iek a. Nma®t b. MElgc. Mn. Ynk. Mupøic

c. Mn. Ynk. Mupøic. T®mg; ®t. Iek a. Nma®t b. MElgc. Mn. Ynk. Mupøic Ca. TRmg; Rt. Ieka. Nma. Rt l d. Mb. Ugeb. Ikma: s. Iun. KWcucel. IBakü bnÞab; mkcucel. IBakü w 2 l b. Ba©Úl. Tinñn½y -4+4 qb l ed. Im, IKNnaey. Ig. Rt. Uvcucs. BaØa = l ed. Im, I)anl. T§pl. Cara: düg; qw 4 ( Rad ) l ed. Im, Isresr. Ca. TRmg; Rt. Ieka. Nma. Rt W p q 23 ( )p

kar. KNna. Rb. B½nær)ab; Rb. B½n§r)ab; e. Kal 2 c. Urb. MEbøgc. Mn. Yn

kar. KNna. Rb. B½nær)ab; Rb. B½n§r)ab; e. Kal 2 c. Urb. MEbøgc. Mn. Yn e. TAc. Mn. Ynkñúg. Rb. B½n§e. Kal 10 l ed. Im, Ie. Rb. IRb. B½n§r)ab; cuc. Bakü on (Mode-4) w 4 l cucel. IBakü bin b¤ binary system l b. Ba©Úlelx g 100110 l cucn. Uvs. BaØa = ed. Im, IKNna p l cucrk. Bakü Dec ed. Im, Ipøas; bþÚr d

kar. KNna. Rb. B½nær)ab; Rb. B½n§r)ab; e. Kal 10 c. Urb. MEbøgc. Mn. Yn

kar. KNna. Rb. B½nær)ab; Rb. B½n§r)ab; e. Kal 10 c. Urb. MEbøgc. Mn. Yn e. TAc. Mn. Ynkñúg. Rb. B½n§e. Kal 2 l ed. Im, Ie. Rb. IRb. B½n§r)ab; cuc. Bakü w 4 l cucel. IBakü Dec b¤ Decimal d l b. Ba©Úlelx l cucn. Uvs. BaØa = ed. Im, IKNna l cucrk. Bakü Bin ed. Im, Ipøas; bþÚr 234 p g on (Mode-4)

eda. HRsaysm. Ikard. We. Rk. TI 2 vi. FIeda. HRsaysm. Ikard. We. Rk. TI

eda. HRsaysm. Ikard. We. Rk. TI 2 vi. FIeda. HRsaysm. Ikard. We. Rk. TI 2 tam SCIENTIFIC CALCULATOR eda. HRsaysm. Ikar l c. Ulkñúg Mode e. RCIsyk. Bakü EQN w 5 l e. RCIsyksm. Ikar 3 l b. Ba©Úlem. Ku. Nénc. Mn. Ynefr 3 pz 2 pz 6 p l eda. HRsay p rkrws. Ta. Mg. BIr. KWcuc RE l d. Ucen. Hd. Me. Na. HRsay. Edlrke. XIjk. Mnt; eday

eda. HRsaysm. Ikard. We. Rk. TI 2 l c. Ulkñúg e. RCIsyk. Bakü EQN

eda. HRsaysm. Ikard. We. Rk. TI 2 l c. Ulkñúg e. RCIsyk. Bakü EQN w 5 l e. RCIsyksm. Ikar 3 l b. Ba©Úlem. Ku. Nénc. Mn. Ynefr 3 pz 4 p 4 p l eda. HRsay p rkrws. Ta. Mg. BIr. KWcuc RE l d. Ucen. Hd. Me. Na. HRsay. Edlrke. XIjk. Mnt; eday Mode

eda. HRsaysm. Ikard. We. Rk. TI 3 eda. HRsaysm. Ikar l c. Ulkñúg Mode

eda. HRsaysm. Ikard. We. Rk. TI 3 eda. HRsaysm. Ikar l c. Ulkñúg Mode e. RCIsyk. Bakü EQN w 5 l e. RCIsyksm. Ikar 4 l b. Ba©Úlem. Ku. Nénc. Mn. Ynefr 2 p-1 p l eda. HRsay p rkrws. Ta. Mg. BIr. KWcuc l d. Ucen. Hd. Me. Na. HRsay. Edlrke. XIjk. Mnt; eday RE

eda. HRsaysm. Ikard. We. Rk. TI 3 eda. HRsaysm. Ikar l c. Ulkñúg Mode

eda. HRsaysm. Ikard. We. Rk. TI 3 eda. HRsaysm. Ikar l c. Ulkñúg Mode e. RCIsyk. Bakü EQN w 5 l e. RCIsyksm. Ikar 4 l b. Ba©Úlem. Ku. Nénc. Mn. Ynefr 1 p 0 p-3 p-1 p l eda. HRsay p rkrws. Ta. Mg. BIr. KWcuc l d. Ucen. Hd. Me. Na. HRsay. Edlrke. XIjk. Mnt; eday RE

eda. HRsaysm. Ikard. We. Rk. TI 3 eda. HRsaysm. Ikar l c. Ulkñúg Mode

eda. HRsaysm. Ikard. We. Rk. TI 3 eda. HRsaysm. Ikar l c. Ulkñúg Mode e. RCIsyk. Bakü EQN w 5 l e. RCIsyksm. Ikar 4 l b. Ba©Úlem. Ku. Nénc. Mn. Ynefr 1 p 3 p-27 p-162 p l eda. HRsay p rkrws. Ta. Mg. BIr. KWcuc l d. Ucen. Hd. Me. Na. HRsay. Edlrke. XIjk. Mnt; eday RE

eda. HRsay. Rb. B½n§sm. Ik ar eda. HRsay. Rb. B½n§sm. Ikar l c. Ulkñúg

eda. HRsay. Rb. B½n§sm. Ik ar eda. HRsay. Rb. B½n§sm. Ikar l c. Ulkñúg Mode e. RCIsyk. Bakü EQN l e. RCIsyksm. Ikar 1 l b. Ba©Úlem. Ku. Nénc. Mn. Ynefr 2 p 3 p 5 p 1 p l eda. HRsay w 5 -2 p-1 p rkrws. Ta. Mg. BIr. KWcuc l d. Ucen. Hd. Me. Na. HRsay. Edlrke. XIjk. Mnt; eday p RE

eda. HRsay. Rb. B½n§sm. Ik ar eda. HRsay. Rb. B½n§sm. Ikar l c. Ulkñúg

eda. HRsay. Rb. B½n§sm. Ik ar eda. HRsay. Rb. B½n§sm. Ikar l c. Ulkñúg Mode e. RCIsyk. Bakü EQN w 5 l e. RCIsyksm. Ikar 2 l b. Ba©Úlem. Ku. Nénc. Mn. Ynefr 2 p 3 p 5 p 7 p 1 p-2 p-1 p 5 p 2 p 6 p l eda. HRsay p rkrws. Ta. Mg. BIr. KWcuc RE l d. Ucen. Hd. Me. Na. HRsay. Edlrke. XIjk. Mnt; eday

m: a. RTIs l cuc Mode e. RCIser. Is 6 (Matrix) w 6

m: a. RTIs l cuc Mode e. RCIser. Is 6 (Matrix) w 6

m: a. RTIs v. IFIb. Uk nigdkénm: a. RTIs l cuc Mode l er.

m: a. RTIs v. IFIb. Uk nigdkénm: a. RTIs l cuc Mode l er. Is 1: e. RCIser. Is 6 (Matrix) Matrix A 1 l e. RCIser. Is 4: 4 l b. Ba¢Úl. CYredk. TI 1: 2 p-3 p 4 p l b. Ba©Úl. CYredk. TI 2: 1 p 0 p-1 p w 6

m: a. RTIs l er. Is Matrix B q 412 l e. RCiser. Is

m: a. RTIs l er. Is Matrix B q 412 l e. RCiser. Is 4: 4 l b. Ba¢Úl. CYredk. TI 3 p 9 p 0 p l b. Ba¢Úl. CYredk. TI l -cuc AC 2: 4 p-1 p 8 p C

m: a. RTIs l b. Ba©Úl l b. B©Úal Mat A + Mat B

m: a. RTIs l b. Ba©Úl l b. B©Úal Mat A + Mat B l cemøIyrbs; m: a. RTIs q 43 +q 44 p

m: a. RTIs. Rcas rkm: a. RTIs. Rcasén l cuc Mode l er. Is

m: a. RTIs. Rcas rkm: a. RTIs. Rcasén l cuc Mode l er. Is 1: e. RCIser. Is 6 (Matrix) Matrix A 1 l e. RCIser. Is 5: 5 l b. Ba¢Úl. CYredk. TI 1: 3 p 4 p l b. Ba©Úl. CYredk. TI 2: 1 p 2 p w 6

m: a. RTIs l cuc AC C l cucs. BaØavg; Rkckeb. Ik l er.

m: a. RTIs l cuc AC C l cucs. BaØavg; Rkckeb. Ik l er. Isyk 1 : Mat A ( q 43 l e. RCIser. Iss. BaØavg; Rkckbit l cemøIyrbs; m: a. RTIs ) cucs. BaØa up

viuc. Tr½kñúgl. Mh lcuc Mode e. RCIser. Is 8 (Vectot) l w 8 Q

viuc. Tr½kñúgl. Mh lcuc Mode e. RCIser. Is 8 (Vectot) l w 8 Q 5 l KNnak. UGredaenénviuc. T½r nig

viuc. Tr½kñúgl. Mh l c. Ulkmµvi. FIed. Im, Ib. Ba©Úlk. UGredaenénviuc. T½r cuc q

viuc. Tr½kñúgl. Mh l c. Ulkmµvi. FIed. Im, Ib. Ba©Úlk. UGredaenénviuc. T½r cuc q 51 l e. RCIser. Isykvuic. T½r cuc 1 l e. RCIser. Isk. UGredaen. Edl. Cat. Rmuyvima. Rtb. I cuc 1 l b. Ba©Úlk. UGredaenén cuc 1 p-1 p 5 p. C

viuc. Tr½kñúgl. Mh l c. Ulkmµvi. FIed. Im, Ib. Ba©Úlk. UGredaenénviuc. T½r cuc q

viuc. Tr½kñúgl. Mh l c. Ulkmµvi. FIed. Im, Ib. Ba©Úlk. UGredaenénviuc. T½r cuc q 51 l e. RCIser. Isykvuic. T½r cuc 2 l e. RCIser. Isk. UGredaen. Edl. Cat. Rmuyvima. Rtb. I cuc 1 l b. Ba©Úlk. UGredaenén cuc 0 p-1 p 6 p. C

viuc. Tr½kñúgl. Mh l c. Ulkmµvi. FIed. Im, Ib. Ba©Úlk. UGredaenénviuc. T½r cuc q

viuc. Tr½kñúgl. Mh l c. Ulkmµvi. FIed. Im, Ib. Ba©Úlk. UGredaenénviuc. T½r cuc q 51 l e. RCIser. Isykvuic. T½r cuc 3 l e. RCIser. Isk. UGredaen. Edl. Cat. Rmuyvima. Rtb. I cuc 1 l b. Ba©Úlk. UGredaenén cuc 3 p-1 p 3 p. C

viuc. Tr½kñúgl. Mh

viuc. Tr½kñúgl. Mh