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timofeeve [1]
3 years ago
8

A stock has an average expected return of 9.7 percent for the next year. The beta of the stock is 1.34. The T-Bill rate is 5.2%

and the T-Bond rate is 3%. What is the market risk premium
Business
1 answer:
givi [52]3 years ago
4 0

Answer:

3.4%

Explanation:

According to the capital asset price model: Expected rate of return = risk free + beta x (market rate of return - risk free rate of return)

9.7 = 5.2 + 1.34(x - 5.2)

9.7 - 5.2 =  1.34(x - 5.2)

3.35 = x - 5.2

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_____ is a classic management tool that incorporates the idea of scanning elements such as strengths, weaknesses, opportunities,
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Answer:

The correct answer is E

Explanation:

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3 years ago
The fact that the equilibrium quantity of loanable funds may increase along with an increase in the real rate of interest A. ass
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Answer:A. assumes that demand for loanable funds increases with supply remaining unchanged

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3 years ago
The Acme Widget Company has found that if widgets are priced at s 389, then 1000 will be sold. They have also found that for eve
kvv77 [185]

Answer:

See the explanation below.

Explanation:

a. The number of widgets that will be sold

Let y represent the number of widgets that will be sold, and and we already have x as price of widget, we therefore have:

y - 1,000 = (-600/10) * (x - 389)

y - 1,000 = -60 * (x - 389)

y = 1,000 - [60 * (x - 389) ]

y = 1,000 - 60x + 23,340

y = 24,340 - 60x

b. The revenue generated by the sale of widgets

Let R represent Revenue, therefore we have:

R = xy

R = x(24,340 - 60x)

R = 24,340x - 60x²

c. The cost of producing just enough widgets to meet demand

Let C represent total cost, we therefore have:

C = 8,000 + 97.25y  

C = 8,000 + 97.25(24,340 - 60x)

C = 8,000 + 2,367,065  - 5,835x

C =  2,375,065  - 5,835x

d. The proft from selling widgets

Let P represent profit, we therefore have:

P = R - C

P = 24,340x - 60x²  - (2,375,065  - 5,835x)

P = 24,340x - 60x²  - 2,375,065  + 5,835x

P = - 60x²  + 30,175x - 2,375,065

e. Find the price that will maximize profits from the sale of widgets

Profit is optimum when dP/dx = 0

Therefore, we have

0 = - 120x + 30,175

120x = 30,175

x = 30,175/120 = $251.46

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