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scoray [572]
2 years ago
5

A loan officer states, "Thousands of dollars can be saved by switching to a 15-year mortgage from a 30-year mortgage." Calculate

the difference in payments on a 30-year mortgage at an interest rate of .75% a month versus a 15-year mortgage with an interest rate of .7% a month. Both mortgages are for $100,000 and have monthly payments. What is the difference in total dollars that will be paid to the lender under each loan?
Business
1 answer:
Lynna [10]2 years ago
6 0

Answer:

$113,465

Explanation:

Calculation to determine difference in total dollars that will be paid to the lender under each loan

First step is to Calculate the difference in payments on a 30-year mortgage at an interest rate of .75% a month

$100,000 = PMT([1 / (0.0075)] − 1 / {(0.0075)[(1.0075)]^30 × 12})

PMT = $804.62

Second step is to Calculate the difference in payments on a 15-year mortgage at an interest rate of .7% a month

$100,000 = PMT([1 / (0.007)] − 1 / {(0.007 )[ 1.007)]^15 × 12})

PMT = $ 978.87

Now let determine the Total difference

Total difference = ($804.62 × 12 × 30) − ($978.87 × 12 × 15)

Total difference= $113,465

Therefore difference in total dollars that will be paid to the lender under each loan is $113,465

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Barbara is a producer in a monopoly industry. Her demand​ curve, total revenue​ curve, marginal revenue​ curve, and total cost c
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After a major earthquake, the San Francisco Opera Company is offering zero coupon bonds to fund the needed structural repairs to
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Answer:

Buster Norton and the Bonds of San Francisco Opera Company

If Mr. Norton purchases three of these bonds today, in 10 years from today at maturity, he will receive:

= $6,000.

Explanation:

a) Data and Calculations:

Face value of each zero coupon bond purchased = $2,000

Number of bonds purchased by Norton = 3

Value of bond investments at maturity = $6,000 ($2,000 * 3)

Maturity period of the San Francisco Opera Company bonds = 10 years

Annual Yield to Maturity of similar bonds in the market = 12%

From an online financial calculator:

Present value of bonds = $1,932 (with each as $644 ($1,932/3))

N (# of periods)  10

I/Y (Interest per year)  12

PMT (Periodic Payment)  0

FV (Future Value)  -6000

 

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PV = $1,931.84

Total Interest $4,068.16

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