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Step-by-step McGraw Hill Connect Homework Answers
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McGraw Hill Homework Help: Solved Sample Questions
Q.1) Mary wants to save money for her son’s college tuition. She deposits $1200 at the end of each year in an ordinary annuity that pays 9% interest, compounded annually.
Answer each part. Do not round any intermediate computations nor answers.
(a)Find the total value of the annuity at the end of the 1st year
(b)Find the total value of the annuity at the end of the 2nd year
(c)Find the total value of the annuity at the end of the 3rd year
Ans:
(a)Finding the total value of the annuity at the end of the 1st year
At the end of the 1st year, Mary makes a $1200 payment.
Since the payment is made at the end of the 1st year, the $1200 payment does not earn interest in the 1st year.
So, the total value of the annuity at the end of the 1st year is $1200.
(b)Finding the total value of the annuity at the end of the 2nd year
At the end of the 2nd year, Mary makes another $1200 payment. Also, the $1200 principal from the previous year earns 9% interest.Here is a table that describes the amounts that contribute to the total value of the annuity at the end of the 2nd year.
| Description | Amount |
| Principal at the end of the 1st year. | $1200 |
| Interest earned during the 1st year. | =$1200(0.09) = $108 |
| Payment at the end of the 2nd year. | $1200 |
We add the amounts in the table to find the total value of the annuity at the end of the 2nd year.
=$1200 + $108 + $1200 = $2508
(c)Finding the total value of the annuity at the end of the 3rd year
At the end of the 3rd year, Mary makes another $1200 payment. Also, the $2508 principal from the previous year earns 9% interest.
Here is a table that describes the amounts that contribute to the total value of the annuity at the end of the 3rd year.
| Description | Amount |
| Principal at the end of the 2nd year. | $2508 |
| Interest earned during the 2nd year. | =$2508(0.09) = $225.72 |
| Payment at the end of the 3rd year. | $1200 |
We add the amounts in the table to find the total value of the annuity at the end of the 3rd year.
= $2508 + $225.72 + $1200 = $3933.72
Q.2) On June 1, the home mortgage balance was $192,000 for the home owned by Amy Morgan. The interest rate for the loan is 8.125 percent. Assuming that Amy makes the June monthly mortgage payment of $1536 , calculate the following:
(a) The amount of interest included in the June payment (round your answer to the nearest cent).
(b) The amount of the monthly mortgage payment that will be used to reduce the principal balance.
(c) The new balance after Amy makes this monthly mortgage payment.
Ans: (a)
(b) To determine the principal reduction amount, subtract the monthly interest from the monthly mortgage payment.
Principal reduction amount = Monthly mortgage payment – Interest amount for the month
= $1536 – $1300 = $236
(c)To calculate the new principal balance, subtract the principal reduction amount from the principal balance at the beginning of the month.
New principal balance = Balance on June 1- Principal reduction amount
= $192,000 – $236
= $191,764
Q.3) Christine is taking out a mortgage for $258,000 to buy a new house and is deciding between the offers from two lenders. She wants to know which one would be the better deal over the life of the mortgage loan, and by how much.
Answer each part. Do not round intermediate computations, and round your answers to the nearest cent.
(a) A savings and loan association has offered her a 30- year mortgage loan at an annual interest rate of 4.7%. Find the monthly payment.
(b) Her credit union has offered her a 40-year mortgage loan at an annual interest rate of 3.5%. Find the monthly payment.
(c) Suppose Christine pays the monthly payment each month for the full term. Which lender’s mortgage loan would have the lowest total amount to pay off, and by how much?
Ans:
(a)
Rounded to the nearest cent, the monthly payment to the savings and loan association would be $1338.09
(b) Finding the monthly payment for the credit union offer
We have the following.
Rounded to the nearest cent, the monthly payment to the credit union would be $999.47
(c) There would be 30 x 12 = 360 payments to the savings and loan association and 40 x 12 = 480 payments to the credit union.
We find the total amount to pay off each mortgage loan by multiplying the monthly payment by the number of payments.
Savings and loan: 1338.09 x 360 = $481,712.40
Credit union: 999.47 x 480 = $479,745.60
So, the total amount paid to the credit union would be smaller. We subtract to find how much.
$481,712.40 – $479,745.60 = $1966.80
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