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DedPeter [7]
3 years ago
9

Metz Industries stock is twice as risky as the market on average. Given an expected return on the market of A. ​7.35% B. ​16.50%

C. ​21.50% D. ​14.00% ​9.5%, and a​ risk-free rate of​ 2.50%, according to​ CAPM, what is the expected return for Metz​ Industries?
Business
1 answer:
sergiy2304 [10]3 years ago
7 0

Answer:

B. ​16.50%

Explanation:

We know,

according to Capital Asset Pricing Model​ (CAPM), the expected return, E(r) = risk-free rate + (expected return on the market - risk-free rate) × beta

Given,

Risk-free rate = 2.50%

Expected return on the market = 9.5%

Beta = 2 (We know market beta is 1. As Metz Industries stock twice as risky as the market on average, the beta of the company is 1×2 = 2.)

Putting the values in to the formula, we can get,

The expected return, E(r) = 2.50% + (9.5%- 2.50%) × 2

E(r) = 2.50% + 7% × 2

E(r) = 2.50% + 14%

E(r) = 16.5%

Therefore, the option B is the answer.

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Answer:

A. Diversifying your portfolio to minimize risk while maximizing rate

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Explanation:

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4 0
3 years ago
Roman buys seed packets for the school garden. One packet of radish seeds costs $1. 75. One packet of tomato seeds costs $2. 50.
bezimeni [28]

Roman may buy 23 tomato and 9 radish,  for the school garden.

 

<h3><u>Calculation:</u></h3>

Let (r) represent the cost of one packet of radish seeds, and

Let (t) represent the cost of one packet of tomato seeds.

Amount spent by roman = $62.75

It denotes that;

\ 1.75r +2.5t = 62.75.......equn. 1

Roman bought 32 packets of seeds and one packet of radish seeds costs = $ 1.75.

One packet of tomato seeds costs =  $ 2.50.

It denotes that,

\ r+t=32.....equn.2

Substitute t=9 , and r= 23, we have

In eq. 1

\ = 1.75\times9 + 2.5\times23 = 62.75\\ = 15.75+57.5 \neq  62.75 \\ = 62.75 = 62.75

In eq.2

\ =32=23+9 = 32\\

Here, both the equations are satisfied, therefore, option [C] is correct.

Learn more about equation:

brainly.com/question/2263981

8 0
3 years ago
The accountant for Eva's Laundry prepared the following unadjusted and adjusted trial balances. Assume that all balances in the
amm1812

Answer:

See the errors identified below.

Explanation:

Note: The data in this question are merged together. They are therefore sorted before answering the question. See the attached pdf file for the complete question with the sorted data.

The explanation of the answer is now given as follows:

The following errors can be identified in the accountant's adjusting entries:

1.The accountant debited the account receivable for $5,000 (i.e. $23,250 - $18,250 = $5,000) without crediting laundry revenue.

Therefore, we should have:

Correct amount of laundry revenue = Laundry revenue in trial balance + (Adjusted account receivable - Unadjusted account receivable) = $182,100 + ($23,250 - $18,250) = $187100

2. The accountant debited laundry suppliers expense instead of crediting laundry suppliers for $3,000.

3. The the accountant credited Prepaid insurance for $3,600 (i.e. $5,200 - $1,600 = $3,600). However, the insurance expense was debited for $600.

4. Instead of crediting accumulated depreciation, the laundry equipment for depreciation expense was erroneously credited by the accountant for $13,000.

5. A debit of $1,000 to wages expense was not made by the accountant.

<u>Additional Note:</u>

After correcting the errors identified above, the correct adjusted trial balance will look as the one in the attached photo.

5 0
3 years ago
Rachel sells 100 shares short at $43. The sale requires a margin deposit equal to 60 percent of the proceeds of the sale. If the
andrew11 [14]

Answer:

23.25%; 62.01%

Explanation:

(a) Amount received:

= No. of shares × selling price

= 100 × $43

= $4,300

Sales deposit = 60% of Amount received

                        = 0.6 × $4,300

                        = $2,580

Amount paid = No. of shares × Purchase price

                      = 100 × $49

                      = $4,900

Therefore, Loss = $4,900 - $4,300

                           = $600

(b) If buys at $27, then

Amount paid = $27 × 100

                     = $2,700

Profit = $4,300 - $2,700

         = $1,600

Loss on investment:

= ($600 ÷ $2,580) × 100

= 23.25%

Profit on investment:

= ($1,600 ÷ $2,580) × 100

= 62.01%

7 0
3 years ago
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