Charlton borrowed 59.000 from his bank. the loan will be compounded quarterly for 55 years at a 7.5% interest rate. note: use the formula fv = p(1+)
the full amount to the nearest whole cent) he will owe to the bank (principal + interest) is?

a $13,543.48
b $ 12,876.47
c $14,064.21
d $15,135.09
e none of them are correct

The full amount he will owe to the bank=$3,513.41

Step-by-step explanation:

The formula for the future value of the loan after 55 years, can be written as;

F.V=P.V(1+r/n)^nt

where;

F.V=future value of the loan

P.V=present value of the loan

r=annual interest rate

n=number of compounding periods per year

t=number of years

In our case;

P.V=59

r=7.5%=7.5/100=0.075

n=4

t=55 years

replacing;

F.V=59(1+0.075/4)^(4×55)

F.V=59(1.01875)^220

F.V=3,513.41

The full amount he will owe to the bank=$3,513.41

b.-4 units

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