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Chris bought a home for $225,000, putting down 20%. The mortgage is at 6 1/2% for 30 years. Determine his monthly payment

Respuesta :

Since you are paying 20% up front, you are paying $45000 up front (.20*225000) which means you are borrowing

225000-45000 = $180,000.

 

Hopefully, you've learned the formula for figuring out the payment for an amortization problem. It is as follows:

 

A=P [(1+R/n)nt *R/n]  / [(1+R/n)nt -1] A is the amount for each payment, P is the principal, r is the rate, n is the number of payments per year and t is the time in years

 

So A = 180000 [(1+.065/12)12*30 * .065/12] / [(1+.065/12)360 -1]

   A  = 180000 [ .037872239/5.991797982]

   A  = 1137.72

 

So you will have 360 payments of 1137.72. So over the 30 years, you will pay 360 * 1137.72 = $409,579.20 and you only borrowed 180,000, which means when you subtract them, you'll have 229,579.20 in interest.

 

Hope this helped.



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