Y3I>EK11ctoh pecnYI>U11kac11 ou11 ba ypta



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D C0 C1 C2 ... Cn .
nyJl TywyMJl pHHHHr yw6y cXeMacHHH Bal\THH 6OwJl HFHY MOMeHTHra )l,HcKOHTJl w MOJl 51BHi1 HHcTpyMeHTHHHr OpHi1 6O3Op 6ax,OcH l\Hi1 HH x,HcO6Jl w yYyH l\ i1H)l, HcpO)l, 6epa)l, :

C0
C1
(1 )
C2
(1 )2
... 
Cn
(1 ) n
PC .
(4.3.1)

AT-T- Umem!l . apYa TyJl Jl 6Hp 6HpJl 6HJl TeHr 6yJl , ol\ H)l, KeJl Jl cpOpMyJl
(4.3.1) cO)l,)l,aJlawH6 l\ i1H)l,arH KypHHHwra KeJla)l,H:

C(1  1 1

... 


1 ) C((1 )
n1
1) P .


(4.3.2)

(1 )
(1 )2
(1 ) n
(1 ) n  C

Arap)l, 6y MyHTa3aM TyJlOBJlap x,ap i1 Jl Tywca, yH)l, yJlap aHHyHTeTJl )l,ei1HJla)l, . AHHyHTeT l\ i1H)l,arHYa x,HcO6Jl Ha)l,H:

C PC
(1 )n 
.
(4.3.3)

(1 )n1 1
X, rH Bal\T)l,a yw6y TepMHH 6apYa 6Hp x,HJl MyHTa3aM TyJl BJl ra HHc6aTaH yJl
)l,aBpHi1JlHrH)l,aH l\aTbHi1 Ha3ap Kyn l\ JlJl HHJl )l,H.

"y!l o uM!lapu11 Ouc«o11m!l m MemoOu11 y!l!l mza ouO Muco!l!l


MUCO!l 1. VI BecTOpra OJlHrau,H51HHHr 6O3Op 6ax, H (Hapx,HHH) aHHl\Jlaw JlO3HM. 06Jl rau,H51 6yi1 Bal\THHHr 6OwJl FHY MOMeHTH)l,a Ba x,ap 6Hp KynOH YOparH)l, HOMHHaJl Hapx,H)l, H (N) 10% MHl\)l,OpH)l, cpOH3 )l, pOMa)l, (C) TyJl HMOl\)l, . 06JlHrau,H51 HHr MyOMaJl My)l,)l,aTH)l, OJl)l, HKKH i1HJl)l,aH Kei1 3ca yHHHr cpOH3 )l,apOMa)l,H Ba HOMHHaJl Hapx,H 1000 cyMra TeHr.
AJl pHaTHB cOJl wTHpHw yYyH HKKH i1HJl MyJl aJlJlaHraH 6aHK )l, nO3HTH 6yi1 MypaKKa6 cp H3Jl cXeMacH ep)l, )l, x, YOpaK yYyH x,HcO6JlaHa)l, aH cp H3 )l, a)l, MHl\)l,OpH 8 cpOH3ra TeHr.
Elf . Yw6y MHcOJlHH eYHw yYyH cpOpMyJla 4.3.1 l\yJlJlaHHJla)l,H, 6yH)l,a n=8 (HKKH i1HJl)l,a 8 MapTa YOpaKJl KynOH TyJlOBJl pH aMaJlra OwHpHJl )l, );
B – 2% (YOpaK yYyH l\ i1 x,HcO6Jl HraH 8 cpOH3ra TeHr i1HJlJlHK cp H3 cTaBKa); N=1000 cyM (O6Jl rau,H51 HOMHHaJl Hapx,H); C0=C1=C2=…=C7=C=0,1N=100 cyM,
C8=C+N=1100 cyM.
epHJl H MHcOJl wapTJl pH)l,aH cpOi1)l,aJlaHraH x,OJl)l,a 4.3.1 cpOpMyJl )l,aH l\ i1H)l,arHHH OJl :
n1

C(1 
1


(1 )
1
(1 )2
... 
1 ) 
(1 ) n
N
(1 ) n
1
(1 ) n
(N C (1 )

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