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sattari [20]
3 years ago
7

Which one of the following statements is correct concerning the expected rate of return on an individual stock given various sta

tes of the economy?
a. The expected return is an arithmetic average of the individual returns for each state of the economy.
b. As long as the total probabilities of the economic states equal 100%, then the expected return on the stock is a geometric average of the expected returns for each economic state.
c. The expected return is equal to the summation of the values computed by dividing the expected return for each economic state by the probability of the state.
d. The expected return is a geometric average where the probabilities of the economic states are used as the exponential powers.
e. The expected return is a weighted average of the returns where the probabilities of the economic states are used as the weights.
Business
1 answer:
tekilochka [14]3 years ago
8 0

Answer: e. The expected return is a weighted average of the returns where the probabilities of the economic states are used as the weights.

Explanation:

When calculating the expected return of a stock given the probabilities that different economic states would occur and the returns of the stock should those states occur, we use the probabilities as weights to get the weighted average of the returns given. This is the expected return.

Formula looks like this:

Expected return = (Probability that economy is good * return if economy is good) + (Probability that economy is average * return if economy is average) + (Probability that economy is poor * return if economy is poor)

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aleksandr82 [10.1K]

Answer:

Ans. The amount invested at 13% was $1,595.97 and $14,685.03 were invested at 15%

Explanation:

Hi, you can solve this by using 2 equations, so let X be the portion of the money invested at 15% and Y be the amount invested at 13%. So the equation for the whole amount is:

X+Y=16,281

Now, the problem says that the money that you earn by investing at 15% exceeds the money received as interest in your investment of 13% by $1,995.27, this leads us to the second equation.

0.15X=0.13Y+1995.27

Now, to make it a little more friendly, we just have to go ahead and divide everything by 0.15, so we get.

X=0.8667Y+13,301.8

Now, in our first equation, we substitute X fo 0.8867(Y)+13,301.8 and we will see this.

0.8667Y+13,301.8+Y=16,281

Now, we solve for Y

1.8667Y=16,281-13,301.8

Y=\frac{2,979.2}{1.8667} =1,595.97

So the money invested at 13% was $1,595.97 therefore, the money invested at 15% was $16,281 - $1,595.97 = $14,685.03

And we can check this results like this. The money invested at 15% will return an amount of:

14,685.03*0.15=2,202.75

And the money invested at 13% will return

1,595.97*0.13=207.48

Substracting, we would found that the difference is:

2,202.75-207.48=1,995.27

Best of luck.

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Answer:

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Based on the cost to produce each unit of the switches and the annual demand, the total costs will be $25,900 more than the cost of purchasing the switches.

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This can be found as:

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