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murzikaleks [220]
3 years ago
6

Farrar Corporation has two major business segments-Consumer and Commercial. Data for the segment and for the company for March a

ppear below: In addition, common fixed expenses totaled $210,000 and were allocated as follows: $122,000 to the Consumer business segment and $88,000 to the Commercial business segment. A properly constructed segmented income statement in a contribution format would show that the segment margin of the Consumer business segment is: Select one: a. $164,000 b. $62,000 c. $394,000 d. $184,000
Business
1 answer:
evablogger [386]3 years ago
4 0

Answer:

d. $184,000

Explanation:

Some information is missing, so I looked for similar questions:

Sales revenues, Consumer $ 680,000

Sales revenues, Commercial $ 280,000

Variable expenses, Consumer $ 394,000

Variable expenses, Commercial $ 143,000

Traceable fixed expenses, Consumer $ 102,000

Traceable fixed expenses, Commercial $ 45,000

                                       Consumer         Commercial           Total

Revenue                         $680,000         $280,000            $960,000

<u>Variable expenses        ($394,000)        ($143,000)          ($537,000)</u>

Contribution margin      $286,000           $137,000            $423,000

<u>Traceable fixed exp.     ($102,000)          ($45,000)           ($147,000)</u>

Segment margin             $184,000            $92,000           $276,000

<u>Common fixed exp.                                                             ($210,000)</u>

Operating income                                                                  $66,000

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Volgvan

Answer:

Part a: The portfolio which maximizes the expected return is in the attached file.

Part b:The portfolio's expected rate of return is 11.20% and the weight is 100% for US only.

Explanation:

As the question is incomplete and the data is not available, thus the complete question is found as attached with the solution.

The Sharpe rate is given as

S_a=\frac{E_a-E_r}{\sigma}

Where

  1. E_a is the estimated rate of return for a value
  2. E_r is the risk free rate of return
  3. σ is the standard deviation of the investment.

The portfolio variance is given as

\sigma^2_{portfolio}=\sum_{i}^{n}{\sigma_i^2w_i^2}+\sum_{i}^{n(n-1)/2}{cv_i}

Where

  1. σ is the standard deviation of the investment.
  2. w is the weighted value of the investment
  3. cv is the covariance term

Portfolio standard deviation is given as

\sigma_{portfolio}=\sqrt{\sigma^2_{portfolio}}

Expected rate is given as

E_{rate of return}=\sum_{i=1}^{n}{E_a_i\times w_i}

Now the Sharp value is calculated as above.

Now the values as given in the excel sheet are added in the attached excel sheet,  following formulas are used to calculate various values

Sharpe ratio is calculated using =(B6-J3)/C6

Portfolio variance is calculated using (=B13^2*C6^2+B14^2*C7^2+B15^2*C8^2+B16^2*C9^2+2*B13*B14*C6*C7*D7+2*B13*B15*C6*C8*D8+2*B13*B16*C6*C9*D9+2*B14*B15*C7*C8*E8+2*B14*B16*C7*C9*E9+2*B15*B16*C8*C9*F9)

Portfolio standard deviation is SQRT(Variance)

Expected return is calculated using =B13*B6+B14*B7+B15*B8+B16*B9

Sharpe is calculated using =(B23-$J$3)/B22

Part a:

The portfolio which maximizes the expected return is in the attached file.

Part b:

The portfolio's expected rate of return is 11.20% and the weight is 100% for US only.

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