Effective annual interest rate = (1 + (nominal rate / number of compounding periods)) ^ (number of compounding periods) - 1. | ||||
(1+(3.9%/10000))^10000-1 | ||||
3.977% | ||||
Payment Number | Total Payment | Interest Payment | Principal Payment | Balance of principal |
$118,250 | ||||
1 | $ 784.80 | $369.53 | $415 | $117,835 |
2 | $ 784.80 | $368.23 | $417 | $117,418 |
Principal | 118250 | |||
Term of Loan (17*12) | 204 | |||
Monthly Interest Rate (3.75%/12) | 0.003125 | |||
Monthly Payment | $ 784.80 | |||
(0.003125*118250*(1+0.003125)^204)/(((1+0.003125)^204)-1) | ||||
Interest Payment | ||||
1 | 118250*0.003125 | $ 369.53 | ||
2 | 117835*0.003125 | $ 368.23 |
interest is compounded 10.000 times per yea Suppose a savings and loan pays a nominal role...
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