Nancy Karnes bought a home for $143,000 with a down payment of
$15,000. Her rate of interest is 9% for 35 years. Calculate
her:
A. Monthly payment
B. First payment broken down into interest and principal
(Round your answers to the nearest cent.)
C. Balance of mortgage at end of month
|
A
loan amount = price-down = 143000-15000 = 128000
PVOrdinary Annuity = C*[(1-(1+i/100)^(-n))/(i/100)] |
C = Cash flow per period |
i = interest rate |
n = number of payments |
128000= Cash Flow*((1-(1+ 9/1200)^(-35*12))/(9/1200)) |
Cash Flow = 1003.51 = monthly payment |
Monthly rate(M)= | yearly rate/12= | 0.75% | Monthly payment= | 1003.51 | |
Month | Beginning balance (A) | B. Monthly payment | B. Interest = M*A | B. Principal paid | C. Ending balance |
1 | 128000.00 | 1003.51 = first payment | 960.00 | 43.51 | 127956.49 |
Where |
Interest paid = Beginning balance * Monthly interest rate |
Principal = Monthly payment – interest paid |
Ending balance = beginning balance – principal paid |
Beginning balance = previous Month ending balance |
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