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n

C A (1 r) 1
n r
(4.4.3)

51 HH Cn=47793 cyM 28 THi1HH.
4.4.3-YH cpOpMyJla)l,aH KeJlH6 YHl\H6, yHra TecKapH 6yJl H l\ i1H)l,arH cpOpMyJl HH OJl w MyMKHH.

r
A Cn
(4.4.4)



(1 r)1
Yw6y cp pMyJl ep)l, )l, KOHKpeT (n) i1HJlJlap)l, Kei1 H 3apyp 6yJl aH (Cn) cyMMaHH OJl w yYyH i1HJlJlHK l\yi1HJlMaJlapHHHr (A) KepaKJlH cyMMacHHH x,HcO6Jl 6 TOnHw MyMKHH.
MacaJl , 6aHK)l,arH My)l,)l, TJl )l, 3HTJl 6yi1 Ya 15 cp H3JlH )l, Ma)l, )l, )l, KeJl YHl\H6, 5 i1HJl )l, BOMH)l, 80000 cyMHH aMJl MH3 JlO3HM. enO3HTra x,ap i1HJlH l\ i1HJla)l,HraH l\aH)l,ai1 nyJl cyMMacH 6H3ra 3apyp 6yJl cyMMaHH aMFapHw HMKOHHHH 6epa)l,H? 4.4.1-YH cp Jl ep)l, MH)l, i1HJlJl l\ i1HJlMaJl pHHHr 3apyp cyMMacHHH TOnaMH3:

A = 80000
0,15


(1 0,15)5 1
11865 cyM 24 THi1HH.

KeJl aK)l, aMFapMaJlapHHHr OpHi1 6ax,OcHHH i1HJlJl K TeHr l\yi1HJl aJlap)l, TOnHw yYyH 4.4.2-YH cpOpMyJla)l,arH C napaMeTpHH 4.4.3-YH cpOpMyJla Opl\aJlH HcpO)l,aJlaw JlO3HM. Wy i1yJl 6HJlaH 4.4.5- YH cp pMyJlara KeJl 3.

(1 r)1






PV = A


(1 r)







y cp pMyJl

i1 JlJl K

l\yi1 Jl aJl

(A)




cyMMacH)l,

KeJl

YHl\ 6,

KeJl

aK)l,



(4.4.5)

aMFapMaJl HHHr OpHi1 6ax,OcHHH (P) x,HcO6Jl w HMKOHHHH 6epa)l,H. Arap i1HJlJl 12 cpOH3 cTaBKa)l,a
)l, Ma)l, KeJl pyBYH aMFapMa x,HcO6 pal\ a 4 i1 Jl )l, H)l, x,ap i1 Jl 10000 cyM)l, nyJl KHpHTH6

6OpcaK, yH)l,a KeJla aK)l,a 4 i1HJl)l,aH Kei1HH 47793 cyM 28 THi1HH OJlaMH3 (6y HaTH a 3-YH cpOpMyJla ep)l,aMH)l,a x,HcO6Jl 6 TOnHJl ). 3H)l,H 6y )l, pOMa)l,HHHr x,O3HprH 6ax,OcHHH TOnHwHMH3 MyMKHH:
4

P V = 10000
(1 0,12)
1 30378 cyM 49 THi1HH

0,12(1 0,12)4
5-YH cpOpMyJla)l, H yHra TecKapH 6yJl H 4.4.6-YH cpOpMyJl HH KeJlTHpH6 YHl\apHw MyMKHH:



A = PV
(1 r)


(1 r) 1

(4.4.6)


Yw6y 4.4.6-YH cp pMyJl ep)l,aMH)l, KeJl aK)l, MabJlyM cyMMaHH (PV 6ax,OcHra 3KBHBaJl 6yJl H) aMFapHw yYyH 3apyp 6yJl H )l,aBpHi1 l\yi1HJl Jl p cyMMacHHH x,HcO6Jl 6 TOnHw MyMKHH.
MacaJl , 90000 cyMJlHK Kpe)l,HTHH 6 Oi1 )l, BOMH)l,a Oi1JlHK 5 cpOH3Jl cTaBKa 6yi1 cp 3Jl 6HJl TeHr yJlywJlap TyJlaw (l\ai1 Hw) KepaK. 6-YH cp pMyJl 6yi1 Ya l\HJl HraH x,HcO6Jlap)l, KeJl YHl\l\ H x,OJl)l, , Oi1Jl TyJlOBJl p cyMMacH l\ i1H)l, rHYa 6yJla)l,H:
6

A = 90000
0,05(1 0,05)
(1 0,05)6 1
= 17731 cyM 56 THi1HH.

KeJl pHJlraH 6apYa cp pMyJlaJlap YeT 3Jl MaMJlaKaTJl H MOJlH51YHJl H Ba 6aHKHpJlapH TOMOHH)l, KeHr l\yJlJl HH6 KeJl )l, .

Caao!l!lap


  1. nyJl l\yi1 Jl acHHHHr KeJl aK)l, 6ax, cH l\aH)l,ai1 x,HcO6JlaHa)l, ?

  2. 3apypHi1 6OwJl HFHY nyJl l\yi1HJlMacH l\ H)l,ai1 x,HcO6Jl Ha)l,H?

Tonmupu !l


  1. nyJl Bal\ MO6ai1HH)l,arH 6ax,OcHHH x,HcO6Jl w MeTO)l, acHHH aMaJlHi1 y3Jl wTHpHHr.

  2. TepMHHJl p Jl FaTHHH Ty3HHr.



    1. I>a aBHM KHMMaTrH Kono rapHHHr KypcaTKH'l Ba rapHH 6ax,orarn


ABBaJl l\Hcl\ My)l,)l, Jl l\ MaTJl l\OFO3JlapHHHr (BeKceJlJlap, )l, 3HT H aMFapMa cepTHcpHKaTJl ) 6ax,OJl Ba )l, Ma)l,Jl Jl HHH KypaMH3.

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