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Alex C
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There are 48 monthly payments. You can use the formula for the Present Value of an annuity:

$12000 = 300 \frac{1}{i/12}[ 1-\frac{1}{(1+i/12)^{48}}]$

to find the interest rate

However there is no explicit solution for i, it is solved by trial and error. The value I get is 9.2428%2418%

There are 48 monthly payments. You can use the formula for the Present Value of an annuity:

$12000 = 300 \frac{1}{i/12}[ 1-\frac{1}{(1+i/12)^{48}}]$

to find the interest rate

However there is no explicit solution for i, it is solved by trial and error. The value I get is 9.2428%

There are 48 monthly payments. You can use the formula for the Present Value of an annuity:

$12000 = 300 \frac{1}{i/12}[ 1-\frac{1}{(1+i/12)^{48}}]$

to find the interest rate

However there is no explicit solution for i, it is solved by trial and error. The value I get is 9.2418%

Source Link
Alex C
  • 9.4k
  • 1
  • 22
  • 34

There are 48 monthly payments. You can use the formula for the Present Value of an annuity:

$12000 = 300 \frac{1}{i/12}[ 1-\frac{1}{(1+i/12)^{48}}]$

to find the interest rate

However there is no explicit solution for i, it is solved by trial and error. The value I get is 9.2428%