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tino4ka555 [31]
3 years ago
5

Investors expect the market rate of return this year to be 15.00%. The expected rate of return on a stock with a beta of 1.3 is

currently 19.50%. If the market return this year turns out to be 12.80%, how would you revise your expectation of the rate of return on the stock? (Do not round intermediate calculations. Round your answer to 1 decimal place.)
Business
1 answer:
belka [17]3 years ago
6 0

Answer:

Expectation of rate of return on the stock is  16.64%

Explanation:

Ke=Rf+beta(Mrp-Rf)

Rf is unknown

Mrp is 15%

Ke is 19.5%

beta is 1.3

19.5%=Rf+1.3(15%-Rf)

19.5%=Rf+19.5%-1.3Rf

19-5%-19.5%=Rf-1.3Rf

0%=-0.3Rf

Rf=0%/-0.3

Rf=0%

By substituting the value of Rf in the original formula ,we can now calculate Ke when Mrp is 12.80%,beta is 1.3 Rf is 0%

Ke=0%+1.3(12.80%-0%)

Ke=0%+16.64%+0%

Ke=16.64%

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Answer:

2014 36,000

205: 24,000

Explanation:

500,000 x 12% = 60,000 construction realted per year

Capitalize:

timeline:

<--/--/--/--/--/--/--/--/--/--/--/--/-->

each month the company is doing an spending related to the construction. We must capitalize based on the amount investment.

The first month capitalize throught the whole year,

the second month 11 months

the third for 10 months and so on.

Therefore, the capitalize amount will be half of the cost of the year

2014: interest capitalized through the cost of construction

600,000/2 x 12% = 36,000

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That's the maximum amount we can capitalize for construction.

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3 years ago
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2 years ago
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If the standard deviation of returns from an investment is zero, then: the risk associated with the investment is more than that
MariettaO [177]

Answer:

the expected return from the investment is higher than that of those investments whose standard deviation is greater than zero.

Explanation:

As for the coefficient of variation which clearly defines the difference in values from the mean value in the data set.

It clearly defines as standard deviation/mean.

Where standard deviation is 0 the coefficient will also be 0 which shall represent the risk associated with it.

The least the coefficient of variation the least the risk with maximum return.

Thus, the correct statement will be concluding that the expected return from this investment will be higher than the returns from the project in which standard deviation is more than 0.

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