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Mademuasel [1]
2 years ago
13

Suppose ABC Bank offers to lend you $1,000 at a nominal rate of 8%, compounded monthly. The loan (principal plus interest) must

be repaid at the end of the year. Bank XYZ also offers to lend you the $1,000, but it will charge 9%, with interest due at the end of the year. What is the difference in the effective annual rates charged by the two banks?
Business
1 answer:
Alchen [17]2 years ago
7 0

Answer:

The difference in the effective annual rates charged by the two banks is:

0.7%.

Explanation:

a) Data and Calculations:

ABC Bank lending = $1,000

Rate of interest = 8% compounded monthly

Effective monthly rate of interest = 8%/12 = 0.667

FV (Future Value) $1,083.00

PV (Present Value) $1,000.00

N (Number of Periods) 12.000

I/Y (Interest Rate) 0.667%

PMT (Periodic Payment) $0.00

Starting Investment $1,000.00

Total Principal $1,000.00

Total Interest $83.00

Effective annual interest rate = $83/$1,000 * 100 = 8.3%

Bank XYZ lending = $1,000

Rate of interest = 9% annually

FV (Future Value) $1,090.00

PV (Present Value) $1,000.00

N (Number of Periods) 1.000

I/Y (Interest Rate) 9.000%

PMT (Periodic Payment) $0.00

Starting Investment $1,000.00

Total Principal $1,000.00

Total Interest $90.00

Effective annual interest = 9%

Difference in rates = 9% - 8.3% = 0.7%

b) Bank XYZ charges more interest by 0.7% thank ABC Bank.

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Answer:

5.61 years

Explanation:

Let the Present value be 'x'

Data provided in the question:

Future value = \frac{3}{4}x

Inflation rate, i = 5% = 0.05

Now,

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thus,

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or

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