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Suppose Intr is annually compounded
, |4 Y' B! v- ~* m$ y" l1 v Month 0 Mon. 8 Mon. 12 I8 ?/ t9 S: Q& D9 r1 |9 |7 L; O' `
Cash Principal X -750 -950
( d- C: L9 d. y% y& {8 gCash Intr (Should Pay) -X*9.5%*8/12 -(X-750)*9.5%*4/12 - X5 l5 V0 A# r* W; N: [, W+ J
PV at mon 0 X -[750+X*9.5%*8/12] -[950+(X-750)*9.5%*4/12]
% G. W0 o3 Q1 O- k; q7 K. F /(1+7.75%*8/12) /(1+7.75%*12/12)
' z( x. g s1 t" p6 \* E; ?/ Q) u G& D' A9 B
these 3 should add up to 0, i.e. NPV at month 0 is 0.
( A( j" S& }- O, W( \& V . C0 t, }- ^% Y8 `' O7 _3 Y4 H* i1 B
Conclusion X = 1729.8 9 R4 r) e6 p; g8 ?
# C* R/ P" D0 q4 X6 E
So, Initial borrowing was 1730 *(1+7.5%) 1859.5 approx. $1,860 6 C7 }2 |. }( x( k$ U7 ?
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