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STREP to determine the regular payment amount, rounded to the nearest dollar. Consider the following pair of mortgage loan op
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Answer #1

The correct answer is option A

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Mortgage A has a larger total cost than mortgage B by $ 8962

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The regular payment on mortgage A is calculated as follows

$135,000 x (0.0625 12 PMT = -12x15 1- (1 + 0.0625) ***15

Monthly payment on mortgage A = $ 1157.520871

Total cost of interest mortgage A = $ 1157.520871 \times 180 months - $ 135,000

Interest cost of mortgage A = $ 73,353.75678

Total cost of mortgage A = $ 1400 + 0.01 \times $ 135,000 + $ 73,353.75678

Total cost of mortgage A = $ 76,103.75678

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Monthly payment on mortgage B is calculated as follows

(0.0525 $135,000 x 12 PMT = - 12x 15 1- (1 + 0.0525)*715

Monthly payment on mortgage B = $ 1085.234917

Interest cost mortgage B = $ 1085.234917 \times 180 months - $ 135,000

Interest cost mortgage B = $ 60342.28485

Total cost of mortgage B = $ 1400 + 0.04 \times $ 135,000 + $ 60342.28485

Total cost of mortgage B = $ 67,142.28485

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Difference in cost mortgage B to mortgage A = $ 76,103.75678 -  $ 67,142.28485

Difference in cost mortgage B to mortgage A = $ 8961.47 \approx $ 8961.5 \approx $ 8962

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