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Suppose Intr is annually compounded 0 a2 {% M% r6 @( ^5 s
Month 0 Mon. 8 Mon. 125 h/ G' y# C* Y
Cash Principal X -750 -950
: o) ^- A' S4 Y ECash Intr (Should Pay) -X*9.5%*8/12 -(X-750)*9.5%*4/12 2 p3 q6 z$ {: o$ \" i3 C
PV at mon 0 X -[750+X*9.5%*8/12] -[950+(X-750)*9.5%*4/12]# v7 T& Y0 ^& k$ G' `. S& N. C6 }2 E
/(1+7.75%*8/12) /(1+7.75%*12/12)
, A* g9 u8 Z/ X, a: z0 n' Y* [& ?, p
% `- v9 |2 |; M* l) ]1 |0 dthese 3 should add up to 0, i.e. NPV at month 0 is 0.# l! k/ X% H6 B7 d2 `3 g8 R3 s
! h$ C( L- }0 f! R7 V! \7 X3 G
Conclusion X = 1729.8
( K8 c- U; z# a6 U/ ? * z! H% P$ Z4 U2 b6 A
So, Initial borrowing was 1730 *(1+7.5%) 1859.5 approx. $1,860
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