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Wayne is buying a house for $205,000. He is financing $175,000 and obtained a 30-year, fixed-rate mortgage with a 6.425% interest rate. How much are his monthly payments?
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there is some formula in the material to assess this, but i never use it and simply make up my own formula
$1,285.64 $936.48 $1,097.50 $1,517.23
\[Bk^n=P\frac{1-k^n}{1-k}\] and solve for P
in this case, k is a compounding rate: k = 1 + .06425/12 n is the number of payments to be made: 30*12 and B is the inital balance of the loan
putting it all together I get: http://www.wolframalpha.com/input/?i=175000k%5E%2830*12%29+%281-k%29%2F%281-k%5E%2830*12%29%29%3B+k%3D1%2B.06425%2F12
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thank u
yep, good luck
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