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yan [13]
3 years ago
10

You are considering buying a stock with a beta of 3.05. If the risk-free rate of return is 8.0%, and the expected return for the

market is 18.0%, what should the expected rate of return be for this stock?
Business
1 answer:
elena55 [62]3 years ago
6 0

Answer:

38.5%

Explanation:

Rf = 8.0%

Rm = 18.0%

Beta = 3.05

RRR ?

from the given data the capital asset pricing model will be used to calculate the RRR

RRR = Rf + β (Rm - Rf)

        =8.0 + 3.05 (18.0-8)

         =38.5%

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Your uncle has $340,000 invested at 7.5%, and he now wants to retire. He wants to withdraw $35,000 at the end of each year, star
timama [110]

Answer:

17.27 years

Explanation:

For this question we use the NPER formula that is shown on the attachment below:

Provided that  

Present value = $340,000

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= NPER(Rate;PMT;-PV;FV;type)

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5 0
3 years ago
Suppose housing prices and stock prices decline significantly and cause autonomous consumption spending to decrease by $200 bill
kirill [66]

Answer: The change will be $400 billion.

Explanation: The marginal propensity to consume (MPC) is used to explain that increase in consumption is as a result of increase in income.

To calculate how much the equilibrium real GDP will change:

STEP1: CALCULATE THE MULTIPLIERS

multipliers = 1 ÷ (1 - MPC)

Where MPC = 0.

Therefore;

Multipliers = 1 ÷ (1 - 0.5) = 1 ÷ 0.5

Multipliers = 2

STEP 2: CALCULATE HOW MUCH THE EQUILIBRIUM REAL GDP WILL CHANGE;

Multipliers × change in consumption spending

2 × $200 billion = $400 billion

Equilibrium real GDP will change with $400 billion

4 0
3 years ago
An investor originally paid $22,000 for a vacant lot twelve years ago. If the investor is able to sell the lot today for $62,000
MArishka [77]

Answer:

b.9%

Explanation:

Formula for annual rate of return formula is as follows;

Annual rate of return = [ (New value/ Initial value)^(1/t) ] -1

t = the total holding period of investment = 12 years

Old value = 22,000

New value = 62,000

Next, plug in the numbers to the formula;

Annual rate of return; r = [ (62,000/22,000) ^(1/12) ] -1

r = [2.8182 ^(1/12)] - 1

r = 1.0902 -1

r = 0.0902 or 9%

4 0
3 years ago
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