In: Finance
You can afford a $950 per month mortgage payment. You've found a 30 year loan at 6% interest. a) How big of a loan can you afford? $ b) How much total money will you pay the loan company? $ c) How much of that money is interest? $
| a) | ||||
| Present Value Of An Annuity | ||||
| = C*[1-(1+i)^-n]/i] | ||||
| Where, | ||||
| C= Cash Flow per period | ||||
| i = interest rate per period =6%/12 =0.5% | ||||
| n=number of period =300*12 =360 | ||||
| = $950[ 1-(1+0.005)^-360 /0.005] | ||||
| = $950[ 1-(1.005)^-360 /0.005] | ||||
| = $950[ (0.834) ] /0.005 | ||||
| = $1,58,452.03 | ||||
| Loan can be afford = $158452.03 | ||||
| b) | Money will pay = $950*30*12 | |||
| =$342000 | ||||
| C) | Interest amunt = $342000-158452.03 | |||
| =$342000-158452.03 | ||||
| =$183547.97 | ||||