Could someone answer all of the question, cus I dont have the remaining
6. Use the tables for the following problem.
Polly wants to buy her first home in five years. She will need $15,000 as a down payment. Polly just won some money on a gambling boat. Her savings account, which is compounded quarterly, earns an annual rate of 8%. How much should Polly set aside now out of her winnings to have enough for her down payment?
Table ________________
Row _________________
Column (rate) _________
Factor _______________
Present Value ___________
7. Anderson Bank and Trust is advertising five year loans at a 7.8% APR with monthly payments. What is the effective annual rate on this loan? _______________
8. Dalton just bought a certificate of deposit at his bank and the rate printed on the front is 4.9%. Dalton knows that inflation is running at 2.25%.
What is the APPROXIMATE real rate Dalton is getting? ________________
What is the EXACT real rate Dalton is getting? _________________
9. Nancy’s Antiques, Inc. just added a whole new line of furniture to her product line. Nancy expects this addition to result in record high dividends of $4.00 and $4.50 in the next two years. After that, she thinks her growth will level off at its usual 4.5% rate. The rate expected in the marketplace for investments similar to Nancy’s is 6%.
What is the current value of a share of Nancy’s? ______________
What will the value of a share be in year two (P2)? ______________
What will the value of a share be in year twelve (P12)? ______________
6)
Number of periods = 5 * 4 = 20
Rate = 0.08 / 4 = 0.02 or 2%
Future value = present value ( 1 + r)t
15,000 = Present value( 1 + 0.02)20
15,000 = Present value * 1.485947
Present value = $10,094.57
7)
Effective annual rate = ( 1 + 0.078/12)12 - 1
Effective annual rate = ( 1 + 0.0065)12 - 1
Effective annual rate = 1.08085 - 1
Effective annual rate = 0.08085 or 8.085%
8)
Approxomate real rate = 4.9% - 2.25% = 2.65%
Exact real rate = [( 1 + nominal return) / ( 1 + inflation rate)] - 1
Exact real rate = [( 1 + 0.049) / ( 1 + 0.025)] - 1
Exact real rate = [ 1.049 / 1.025] - 1
Exact real rate =0.023415 or 2.3415%
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