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BigorU [14]
3 years ago
5

Credit card A has an APR of 12.5% and an annual fee of $48, while credit card B has an APR of 15.4% and no annual fee. All else

being equal, which of these equations can be used to solve for the principal, P, the amount at which the cards offer the same deal over the course of a year? (Assume all interest is compounded monthly.)
A. P(1+0.12512)12+$48=P(1+0.15412)12
B. P(1+0.12512)12+$4812=P(1+0.15412)12
C. P(1+0.12512)12-$4812=P(1+0.15412)12
D. P(1+0.12512)12-$48=P(1+0.15412)12
Business
1 answer:
kodGreya [7K]3 years ago
3 0
The correct answer to this question is letter
"A. P(1+0.12512)12+$48=P(1+0.15412)12"

The statement, "Credit card A has an APR of 12.5% and an annual fee of $48, while credit card B has an APR of 15.4% and no annual fee."

This means that 
Credit A = 0.12512
Credit B = 0.15412

Add 1 to both Credit A and Credit B since it says "over the course of a year"
Lastly, add $48 to Credit A.
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Answer:

The correct answer is letter "A": Brand equity is strategically important and correlates directly to Under Armour's profitability.

Explanation:

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3 years ago
Consider a risky portfolio. The end-of-year cash flow derived from the portfolio will be either $150,000 or $290,000 with equal
lara [203]

Answer:

(A) The price you will be willing to pay for the portfolio is $194,690.

(B) The expected rate of return is 13%.

(C) The price you will be willing to pay for the portfolio is $181,818.

Explanation:

A. If you require a risk premium of 7%, how much will you be willing to pay for the portfolio?

The amount you be willing to pay for the portfolio can be calculated using the following formula:

The price you will be willing to pay for the portfolio = Expected cash flow / (1 + Required rate of return) ................... (1)

Where;

Expected cash flow = ($150,000 * 0.5) + ($290,000 * 0.5) = $220,000

Required rate of return = Risk free rate + Risk premium = 6% + 7% = 13%, or 0.13

Therefore, we have:

The price you will be willing to pay for the portfolio = $220,000 / (1 + 0.13) = $220,000 / 1.13 = $194,690

B. Suppose the portfolio can be purchased for the amount you found in (a). What will the expected rate of return on the portfolio be?

The expected rate of return (E(r)) can be calculated using the following formula:

Amount to be paid for the portfolio * [1 + E(r)] = Expected cash flow

Therefore, we have:

$194,690 * [1 + E(r)] = $220,000

$194,690 + ($194,690 * E(r)) = $220,000

$194,690 * E(r) = $220,000 - $194,690

$194,690 * E(r) = $25,310

E(r) = $25,310 / $194,690 = 0.13, or 13%

Therefore, the expected rate of return is 13%.

C. Now suppose you require a risk premium of 15%. What is the price you will be willing to pay now?

Required rate of return = Risk free rate + Risk premium = 6% + 15% = 21%, or 0.21

Using equation (1) in part A, we have:

The price you will be willing to pay for the portfolio = $220,000 / (1 + 0.21) = $220,000 / (1.21) = $181,818

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Answer:

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Explanation:

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