Assume you get a 30-year $90,000 mortgage loan at 7.25% interest.
A) Calculate the monthly payment (PI).
$616.66 |
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$916.66 |
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$316.69 |
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$613.96 |
B) Based on making 360 payments of $613.96, what is the total interest of the 30 years?
$125,365.74 |
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$130,000 |
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$131,025.60 |
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$17,309.99 |
C) Use your amortization registers to calculate 1) interest for the entire 30 years and 2) balance after 360 payments of $613.96
Interest is $131,025.60 and Balance is 0 |
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Interest is $131,021.40 and Balance is 0 |
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Interest is $131,023.50 and Balance is $2.10 |
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Interest is $131,023.50 and Balance is -$2.10 |
D) Compare the total interest of problem B with the total interest of problem C. If there is a difference, explain which answer is correct and why.
Problem B is correct |
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Problem C is correct; but, final payment is different. |
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Problem B and Problem C are not comparable |
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There is no difference |
E) After making payments for 10 years, what is your balance?
$77,768.99 |
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$77,678.99 |
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$77,888.44 |
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$97,789.88 |
F) After 10 years, you have made 1/3 of the payments. Why isn't 1/3 of the loan paid off?
A payment of "interest-only" must have been made which did not impact principal. |
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Interest is always calculated on unpaid balance |
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A payment must have been missed |
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1/3 of the loan is paid off |
G) How many months will be left on the loan when the 1/3 of the balance is repaid?
200 months |
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148.19 months |
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154.73 months |
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123.45 months |
H) How many years will it take for 1/3 of the loan balance to be repaid?
About 16.75 years |
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Exactly 15 years |
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About 17.65 years |
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Exactly 19.34 years |
I am using HP 10bll+ Calculator. I got A-D finished and am stuck on E-H. All help is appreciated! Thanks!
Here is the answer from E to H
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