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Anarel [89]
3 years ago
9

A stock has a beta of 1.16, the expected return on the market is 12 percent, and the risk-free rate is 3.5 percent. What must th

e expected return on this stock be? (Do not round intermediate calculations and enter your answer as a percent rounded to 2 decimal places, e.g., 32.16.)
Business
1 answer:
Anika [276]3 years ago
4 0

Answer:

13.36%

Explanation:

R = Rf + B(Rm - Rf)

where,

Rf= risk free return

B= beta

Rm= Market rate of return

Rm-Rf= Risk premium

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Yes

Explanation:

Because I watched it

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Find online the annual​ 10-K report for Costco Wholesale Corporation​ (COST) for fiscal year ​(filed in October ​). Answer the f
-Dominant- [34]

Answer:

I found the following information on the SEC's website regarding the year ended September 2, 2018:

a) net cash flows from operating activities $5,774  million

b) depreciation and amortization expense $1,437 million

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d) Costco didn't issue nor sold any stocks during that financial year, instead it purchased treasury stocks for $328 million.

3 0
3 years ago
An engineering graduate plans to buy a home. She has been advised that her monthly house and property tax payment should not exc
dimaraw [331]

Answer:

$83,107.20

Explanation:

Amount available for monthly house payment = [$ 2000 * 35% ] - $ 150

= $700 - $150

= $550

Effective rate per month = 6.95% / 12 months = 0.00579 = 0.579%

No of periods = 30 years * 12 months = 360 months

Present Value = Amount available for monthly house payments * [P/A,0.579%,360]

[P/A,0.579%,360] =[(1 + i)^n - 1] / [( 1 + i)^n * I]= [(1 + 0.00579)^360 - 1] / [( 1 + 0.00579)^360 * 0.00579]

P/A,0.579%,360 = [7.99158 - 1] / [ 7.99158 * 0.00579]

P/A,0.579%,360 = 6.99158 / 0.04627

P/A,0.579%,360 = 151.104

Present Value = Amount available for monthly house payments * [P/A,0.579%,360]

Present Value = $550 * 151.104

Present Value = $83,107.20

Thus, the max amount she can par for the house is $83,107.20

6 0
3 years ago
Fixed vs Variable cost preference. Bates operates a kiosk at a local mall, selling duck calls for $30 each. The variable cost to
GuDViN [60]

Answer:

Option 2 should be selected

Explanation:

Using a rational approach which option most benefit and have a minimum cost. We will use the break-even level here to decide which option should be selected.

Option 1

Price per call = $30

Variable cost per call = $18

Contribution = Sales  - Variable cost = $30 - $18 = $12

Fixed Cost = $15,000

Break-even point = Fixed cost / Contribution per call = $15,000 / $12 = 1,250 calls

Option 2

Price per call = $30

Variable cost per call = $18 + ( $30 x 10% ) = $18 + $3 = $21

Contribution = Sales  - Variable cost = $30 - $21 = $9

Fixed Cost = $9,000

Break-even point = Fixed cost / Contribution per call = $9,000 / $9 = 1,000 calls

Difference  = 1,250 calls - 1,000 calls = 250 calls

Option 2  is better option because it take 250 less calls to reach at break-even in the month. It should be selected.

8 0
3 years ago
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