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joja [24]
3 years ago
6

7. Assume that you manage a $10.00 million mutual fund that has a beta of 1.05 and a 9.50% required return. The risk-free rate i

s 4.20%. You now receive another $8.50 million, which you invest in stocks with an average beta of 0.65. What is the required rate of return on the new portfolio? (Hint: You must first find the market risk premium, then find the new portfolio beta.) A) 8.57% B) 9.00% C) 7.80% D) 8.14% E) 7.97%
Business
1 answer:
Vadim26 [7]3 years ago
4 0

Answer:

The correct answer is option (A).

Explanation:

According to the scenario, the computation of the given data are as follows:

First, we will calculate the Market risk premium, then

Market risk premium = (Required return - Risk free rate ) ÷ beta

= ( 9.50% - 4.20%) ÷ 1.05 = 5.048%

So, now Required rate of return for new portfolio = Risk free rate + Beta of new portfolio × Market premium risk

Where, Beta of new portfolio = (10 ÷ 18.5) × 1.05 + (8.5 ÷ 18.5) × 0.65

= 0.5676 + 0.2986

= 0.8662

By putting the value, we get

Required rate of return = 4.20% + 0.8662 × 5.048%

= 8.57%

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Support staff in the office of the president include who?
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The next dividend payment by Hot Wings, Inc., will be $4.25 per share. The dividends are anticipated to maintain a 3 percent gro
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Answer:

10.20%

Explanation:

According to the Gordon constant growth model :

value = D1 / r - g

D1 = next dividend = $4.25

r = required return

g = growth rate = 3%

value = $59

$59 = $4.25 / r - 0.03

4.25 / 59 = r - 0.03

0.072034 = r - 0.03

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8 0
3 years ago
Beth and Bob Martin have total take-home pay of $4,600 a month. Their monthly expenses total $3,450. Calculate the minimum amoun
blsea [12.9K]

Answer:$10,350

Explanation:

3,450* 3 (month minimum) = 10,350

6 0
3 years ago
Consider a city of 200 people (100 rich and 100 poor) and two neighborhoods (100 people in each). Both groups generally prefer t
Mekhanik [1.2K]

Answer:

Explanation:

Step 1. Given information.

  • City of 200 people
  • 100 rich, 100 poor.

Step 2. Formulas needed to solve the exercise.

  • P(poor) = 0.9x^2
  • P(rich)= 35x-0.1x^2

Step 3. Calculation and step 4. Solution.

P(poor) = p (rich)

0.9x2 = 35x - 0.1x2

1x2 = 35x

x = 35

x is the percentage of rich above 50%, thus there are 35% rich people above 50%.

P (poor) = 1102.5

P (rich) = 1102.5

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3 years ago
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