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LI nt to determine the regular payment amount,rounded to the nearest dollar: Consider the ollowing pair of mortigage loan opt
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Answer #1

As per the formula given,

Regular monthly payment = P(r/n) /[1-(1+r/n)^-nt]

Here, for Mortgage A,

P = $140,000, r = 6.25%, n = 12, t = 20

Putting values in formula:

140000(6.25%/12) /[1-(1+6.25%/12)^-12x20]

729.1667 /0.712564

1,023.30, so mortgage A monthly payment is $1,023.30 and total payment in EMI will be $1,023.30 x 240 = $245,592

Add: Closing cost = $2100

Add: Points at 1% x 140000 = 14000

Less: principal value = -140000

Total cost of mortgage A = $121,692

For Mortgage B,

P = $140,000, r = 4.5%, n = 12, t = 20

Putting values in formula:

140000(4.5%/12) /[1-(1+4.5%/12)^-12x20]

525 /0.592745

885.71, so mortgage b monthly payment is $885.71 and total payment in EMI will be $885.71 x 240 = $212,570.40

Add: Closing cost = $2100

Add: Points at 4% x 140000 = 56000

Less: principal value = -140000

Total cost of mortgage B = $130,670

Option A is correct , Mortgage B has larger total cost than B by $8,978(130670-121692)

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