A $240 000 mortgage is amortized over 20 years. If interest on the mortgage is 3.39% compounded semi-annually, calculate the size of monthly payments made at the end of each month.
A. $1,378.38
B. $1,375.47
C. $1,700.00
D. $1,184.36
B. $1,375.47
Size of monthly payment | =-pmt(rate,nper,pv,fv) | |||||
=1,375.47 | ||||||
Where, | ||||||
rate | = | Monthly Interest rate | = | 0.002805 | ||
nper | = | Number of period | = | 20*12 | = | 240 |
pv | = | Present value of loan | = | 2,40,000 | ||
fv | = | Future Value of Loan | = | 0 | ||
Working: | ||||||
Calculation of equivalent monthly interest rate: | ||||||
(1+i)^n | = | (1+i)^n | Where, | |||
(1+i)^6 | = | (1+0.01695)^1 | Semi annual interest rate | = | 3.39%/2 | |
1+i | = | 1.01695 | ^ (1/6) | = | 0.01695 | |
1+i | = | 1.002805253 | ||||
i | = | 0.002805 |
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