Pisuikvb kls scducijtis gcjgl imirgcgcls elraukbhls, alstrbjhl ik prlgihcacijtl pbsl b pbsl ij elrab hchâgtcgb ij elrab gkbrb y tlhl ik prlgisl hi kb rislkugc÷j. Gbhb pridujtb tciji uj glaprijsc`ki tlhl glaprijsc`ki vbklr plrgijtubk hi 0>% 0>% 2.- Pislkvir Pislkvir kb scdu cijti igubgc÷ igubgc÷ j hce irijgc irijgc bk=
_0y–– + xy– + (x0 - )y 1 x7/0 Wlkugc÷j.
0.- Wib Wib F pbrâaitrl ribk. G Gljsc ljsc hiri ik ik pr l`kiab scdu cijti glj gl jhc gclj is cjcgcbkis.
S––(x)) ‗ f y(x) 1 > 6 y(>)1 > , S–( )1 >. S––(x Hitiracji tlhls kls vbklris hi f pbrb kls gubkis ik prl`kiab bhacti slkugcljis jl trcvcbkis y `lsquimbr ik glaplrtbacijtl hi kbs slkugcljis `bml k bs gljhcgcljis c jcgcbkis aijgcljbhb aijgcljbhbs. s. Wlkugc÷j 7.- Ob Obkk kk br kb slk ugc ÷j hi kb scducijti i igubgc÷j gubgc÷j ájtidrl- hceirijgcbk=
∦ ∐ ( ) (
Wlkugc÷j.
)
∐ ‰ +
1
( )+
( ).
( )1
8.-- Hbhl 8. Hbhl ik prl` kiab hi G Gbugoy bugoy
( )
( )
( )1
^brb ^b rb qui vbklr hi x > si tc iji qui kb slkugc ÷j hik prl `kiab vi virce rce cgb qui y(x > ) 1
∝
<
Wlkugc÷j.
9. Yj gloiti is kbjzbhl kbjzbhl ij h criggc÷ j rbhcbk h ishi kb supirecgc i hi kb X Xcirrb. cirrb. Wib r(t) kb hcstbjgcb hik gloiti bk gijtrl hi kb Xcirrb. Hi bguirhl b kb kiy hi drbvctbgc÷j hi Jiwtlj, kb bgikirbgc÷j hik gloiti, sc si hisprigcbj ltrls ieigtls istâ hbhb plr β(t) 1 1 r––(t) 1 ∐
6 h ljhi P i is s ik rbhcl hi kb X Xcirrb cirrb y
d : > is ujb gljstbjti ujcvirsbk. Alstrbr drâecgbaijti ik prl`kiab y hialstr br qui, sá kb viklgc hbh cjcg cbk sbtcsebgi kb rikbgc÷j hi hiscdu bkhbh
: , ijtljgis ik gloiti jujgb ridris÷ b kb Xcirrb. Isti ýktcal jýa irl is kkbabhl viklgc hbh hi isgb isgbpi. pi.
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