You are thinking about buying an apartment so you go to the bank to get a preapproved mortgage. The
bank decides that you can afford to make payments of $1250 per month starting one month after you
borrow the money. You have decided that you will pay back the mortgage over 25 years. How much will
the bank lend you if the interest rate is 5% compounded semi-annually.
a | Present value of annuity= | P* [ [1- (1+r)-n ]/r ] | ||
P= | Periodic payment | 1,250.00 | ||
r= | Rate of interest per period | |||
Annual interest | 5.00% | |||
Number of payments per year | 12 | |||
Interest rate per period | 0.05/12= | |||
Interest rate per period | 0.417% | |||
n= | number of periods: | |||
Number of years | 30 | |||
Periods per year | 12 | |||
number of payments | 360 | |||
Present value of annuity= | 1250* [ (1- (1+0.00417)^-360)/0.00417 ] | |||
Present value of annuity= | 232,852.02 |
Answer is:
232,852
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