SSG314 Lecture One Mathematica Intro


2/17

@f}t efs sffir( sf skhh vrf Oatmfoatkba ar a`

f}ao~hf ge a ev`btkg`ah ~|gc|aook`c ha`cvacf. Ahg`c tmf sa{( sf rmahh lf k`t|gdvbfd tg f}abt

bgo~vtatkg`r a`d R{olghkb Ahcfl|a. Sf skhh ahrg lfalhf tg vrf tmf `vof|kbah a`d c|a~mkbah ba~alkhktkfr tg

dg f`ck`ff|k`c bgo~vtatkg`r. Ktr |kbm bgo~f`dkvo geoatmfoatkbah ev`btkg`r a`d ahcg|ktmor skhh lfdfog`rt|atfd.

\fqvk|fd Tgghr


3/17

Tmf eghhgsk`c skhh lf `ffdfd

A evhh{ hkbf`rfd bg~{ ge Oatmfoatkba 3 g| =.

A ~de bg~{ ge tmf Oatmfoatkba Lggi( uf|rkg` 6.

A bg~{ ge tmf Oatmfoatkba Bggilggi

Sktm tmfrf( kt rmgvhd lf a rt|akcmteg|sa|d oattf| tg~|abtkbf tmf |fqvk|fd f}ao~hfr lfeg|f bgok`c tg bharr.Tmat sa{( {gv skhh lf alhf tg ari og|f vrfevh qvfrtkg`ra`d cak` og|f eg| tmf tkof sf r~f`d tgcftmf| k` bharr.

Abqvak`t {gv|rfhe sktm tmf OatmfoatkbaDgbvof`tatkg` r{rtfo k`rtahhfd sktm {gv| bg~{ ge tmfrgetsa|f. K` ogrt barfr( {gv ba` ek`d khhvrt|atfda`rsf|r tg {gv| qvfrtkg`r e|go tmkr r{rtfo.


4/17

Oatmfoatkba lvkht/k` ev`btkg`r ahsa{r lfck` sktm ba~ktah

hfttf|r. Tmf ev`btkg` a|cvof`tr a|f k` -rqva|f+ l|abiftr.g F}ao~hfr: Rk` ( K`tfc|atf ( ( HgcY( _ |fr~fbtkufh{

ofa`: rk`( (hgc

g @gtkbf tmat k` ( tmf r~abf ko~hkfr . Tmf r~abf kr `gt ahsa{r`fbfrra|{ ar


5/17

Hkrtr a|f b|fatfd vrk`c l|abfr a`d `frtfd l|abfr. Tmf{ba` lf k`df}fd k`tg uka dgvlhf l|abiftr. Eg| f}ao~hf:

Sf b|fatf a dgvlhf hkrt mf|f

a`d bahh kt O. Sf tmf` ariOatmfoatkba tg dkr~ha{ ktk` Oat|k}Eg|o. Sf ba` ~kbitmf rfbg`d fhfof`t k` tmkr

barf ahrg a hkrt. Sf hggi attmf ek|rt fhfof`t ge tmkrrvl/hkrt a`d sf gltak` 2.Ek`ahh{( sf ari eg| tmf dftf|ok`a`t ge tmf oat|k}.

Hkrt ^|gbfrrk`c


6/17

[gv ba` vrf tmf fqvahr rkc` eg| a|ktmoftkb arrkcòf`tar {gv mauf lff` dgk`c k` {gv| B Rma|~ ~|gc|aook`c. Ktsg|ir f}abth{ tmf raof sa{ a`d kt skhh arrkc` tmf |frvht

ge tmf bgo~vtatkg` g` tmf |kcmt tg tmf kdf`tkekf| g` tmfhfet. A `fs tskrt kr tmat tmf|f ba` lf v`dfek`fd kdf`tkekf|r g`

tmf \MR. Oatmfoatkba skhh ~|gbfrr tmat r{olghkbahh{.

A bghg` sktm a` arrkcòf`t |fqvfrtr a dfha{ k` tmf

~|gbfrrk`c. \fbahh tmf ~|fukgvr oat|k} alguf. A dgvlhf fqvahr -??+ kr vrfd eg| a` fqvatkg`. Tmf

eghhgsk`c f}ao~hf rmgsr a Oatmfoatkba rft gefqvatkg`r:

Arrkcòf`tr % Fqvatkg`r


7/17


8/17


9/17

Tmf eghhgsk`c `vof|kbah t{~fr a|frv~~g|tfd k` Oatmfoatkba: K`tfcf|r( \fah(\atkg`ah a`d Bgo~hf}.

Tmf Oatmfoatkba ev`btkg` MfadY_ ba` tfhh{gv tmf v`df|h{k`c rt|vbtv|f ge tmf |frvhtge a`{ f}~|frrkg` ar {gv ba` rff mf|f.

F}abt |frvhtr a|f dkr~ha{fd k` tmfk| f`tk|ft{

smf` ~grrklhf g| r{olghkbahh{ smf` evhhdkr~ha{ sgvhd lf ko~grrklhf dvf tg tmfk`ek`kt{ ge tmf f}abt |f~|frf`tatkg`.

@vof|kbah T{~fr


10/17

K` tmf f}ao~hf rmgs` mf|f( sf ba` ariOatmfoatkba tg add tsg `volf|r vrk`c gv|

vrvah addktkg` r{`ta}. Sf bgvhd fuf` addv`dfek`fd fhfof`tr( k` tmkr barfOatmfoatkba arrvofr a r{olghkboa`k~vhatkg` a`d ~|gukdfr smatfuf|a`rsf|r a|f |farg`alhf. Tmf evhh eg|o ge

tmfrf abtkg`r a|f abtvahh{ ev`btkg`r ar tmfhart f}ao~hf rmgsr. T|{ a`d k`tf|~|ftf:

TkofrY;(6(2_( DkukdfYRk`Y}_(}_.

Evhh Eg|or ge F}~|frrkg`r


11/17

Hkoktr F}ao~hf

[gv ahsa{r i`fs tmkr

dkd`t {gv7 Tmat lgtm rk`far sfhh ar tmf ta`cf`t ge} tf`d tg } ar }a~~|gabmfr zf|g. [gv ba`vrf a rko~hfOatmfoatkba ~hgt tgrftthf tmkr oattf| eg| a`{dgvltf| ar rmgs`!


12/17

[gv oa{ dg f}abt bgo~vtatkg`r sktm Oatmfoatkba.At gtmf| tkofr {gv oa{ sa`t tg ~f|eg|o `vof|kbaha~~|g}koatkg`r eg| rfuf|ah |farg`r. Abbv|ab{ a`d~|fbkrkg` skhh lfbgof ko~g|ta`t krrvfr smf` {gv dg

tmkr. Eg| ogrt ~v|~grfr( t|fat ~|fbkrkg` ar tmf tgtah

`volf| ge dkcktr k` tmf dfbkoah |f~|frf`tatkg` ge a`volf| a`d abbv|ab{ ar tmf tgtah `volf| ge dkcktr

aetf| tmf dfbkoah

^|fbkrkg` % Abbv|ab{


13/17

Tmf|f ba` lf a ua|kft{ k` tmf sa{r {gv ba` rv~~h{ a

bgo~vtatkg` |fqvfrt tg Oatmfoatkba. Rgof ge tmfrfa|f rmgs` sktm rko~hf f}ao~hfr. Tmf k`ek} kr tmf sa{ geogrt g~f|atg|r lvt `gt hkoktfd tg tmfo.

g Ev`btkg`ah `gtatkg`: Dkukdf YRk`Y}_(}_( @YRq|tY


14/17

Sf k`t|gdvbf K`tf|uah A|ktmoftkb mf|f l{ sa{ ge a

rko~hf f}ao~hf:

K`tf|uah A|ktmoftkb


15/17

Tmf fqvkuahf`b{ ge tmf tsg t{~fr ge k`tf|uah

bahbvhatkg` alguf ba` lf ev|tmf| f}~hak`fd ar eghhgsr: A~~h{ |f~habfr tmf mfad

ge a hkrt sktm a `fs mfad k` tmkr barf( tmf Rvlt|abt.

K` tmf alguf eg|o( tmf A~~h{bgooa`d sar vrfd k` ktr~|fek} eg|oat.

K`ek} A~~h{


16/17

K ba` rffi arrkrta`bf l{ vrk`c tmf dgvlhf qvfrtkg`

oa|i: 77K`tfc|atf ~|go~tr tmf r{rtfo tg ckufarrkrta`bf g` tmf K`tfc|atfY_ ev`btkg`.

K ba` ahrg ari Oatmfoatkba tg rmgs of mgs tg vrftmf Rk`Y_ ev`btkg` k` tmf ^|fek} eg|oat l{

Smkbm koofdkatfh{ rmgsr tmf |fqvk|fd eg|oat.

Arik`c eg| mfh~


17/17

Bg`bhvdf tmkr k`t|gdvbtg|{ bharr sktm a rko~hf

c|a~mkbah ~|gjfbt l{ a rtvdf`t tm|ff {fa|r acg. Hft tmkr rtkovhatf {gv| ok`d tg smat {gv ba` dg k`

{gv| bgv|rf ~|gjfbt.

Oatmfoatkba ba` lf vrfd tg b|fatf vrfevh ~|gdvbtr

l{ rtvdf`tr smg a|f roa|t f`gvcm tg cg lf{g`d tmf|fqvk|fof`tr ge tmf rko~hf f}ao~hfr a`d bharr~|abtkbf.

C|a~mkbr ^|gjfbt

SSG314 Lecture One Mathematica Intro

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