Victoria and David have a 30-year, $75,000 mortgage with an 8% nominal annual interest rate. All payments are due at the end of the month.
What percentage of their monthly payments the first year will go towards interest payments?
7.76% |
||
9.49% |
||
82.17% |
||
90.51% |
||
91.31% |
amortization schedule is
Beginning Balance | Interest | Principal | Ending Balance | |
1 | $75,000.00 | $500.00 | $50.32 | $74,949.68 |
2 | $74,949.68 | $499.66 | $50.66 | $74,899.02 |
3 | $74,899.02 | $499.33 | $50.99 | $74,848.02 |
4 | $74,848.02 | $498.99 | $51.33 | $74,796.68 |
5 | $74,796.68 | $498.64 | $51.68 | $74,745.01 |
6 | $74,745.01 | $498.30 | $52.02 | $74,692.98 |
7 | $74,692.98 | $497.95 | $52.37 | $74,640.61 |
8 | $74,640.61 | $497.60 | $52.72 | $74,587.89 |
9 | $74,587.89 | $497.25 | $53.07 | $74,534.82 |
10 | $74,534.82 | $496.90 | $53.42 | $74,481.40 |
11 | $74,481.40 | $496.54 | $53.78 | $74,427.62 |
12 | $74,427.62 | $496.18 | $54.14 | $74,373.48 |
percentage of interest payments
= total interest payments/total payments
= 5977.34/550.32*12
= 90.51%
Get Answers For Free
Most questions answered within 1 hours.