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valentina_108 [34]
2 years ago
10

The centralized computer technology department of Hardy Company has expenses of $320,000. The department has provided a total of

4,000 hours of service for the period. The Retail Division has used 2,750 hours of computer technology service during the period, and the Commercial Division has used 1,250 hours of computer technology service. Additional data for the two divisions is following below:
Retail Division Commercial Division
Sales$2,150,000 $1,200,000
Cost of goods sold1,300,000 800,000
Selling expenses150,000 175,000
Required:
1. Determine the divisional income from operations for the Retail Division and the Commercial Division. Do not round interim calculations.
Business
1 answer:
eduard2 years ago
3 0

Answer:

$480,000 and $125,000

Explanation:

The computation of the divisional income from Retail division and Commercial division is shown below:

                                 Hardy Corporation  

                          Divisional Income from operations  

Particulars Retail Division Commercial Division

Sales        $2,150,000          $1,200,000

Less: Cost of goods sold $1,300,000 $800,000

Gross profit $850,000            $400,000

Less:-Selling expenses $150,000 $175,000

Other expenses      $220,000         $100,000

($320,000 × 2750 hours ÷ 4,000 hours)  (320000 × 1,250 hours ÷ 4000 hours)

Income from operations $480,000 $125,000

We simply deduct the all expenses from the sales so that the divisional income from operations could come

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The widget market is competitive and includes no transaction costs. Five suppliers are willing to sell one widget at the followi
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Answer:

Price     Quantity Supplied Quantity Demanded

$2          1                              1

$4          2                             1

$8          3                             1

$12         4                            2

$20        4                            2

$32        5                            4

$44       5                            5

In this market, the equilibrium price will beper widget, and the equilibrium quantity will be:

In this market, the equilibrium price will be $44, because is the price where the quantity supplied and the quantity demanded is the same: 5 widgets supplied, and 5 widgets demanded.

4 0
3 years ago
Diogo has a utility function,U(q1, q2) = q1 0.8 q2 0.2,where q1 is chocolate candy and q2 is slices of pie. If the price of slic
guapka [62]

Answer:

(0.5 \times 8q_2)+q_2=100\\\\5q_2=100\\\\q_2=20

since q_2 = 20

q_1 = 8*20\\\\q_1=160

Explanation:

U(q₁ q₂)

q_1^{0.8}q_2^{0.2}\\\\P_1= \$0.5 \ P_2=\$1 \ Y=100

Budget law can be given by

P_1q_1+P_2q_2=Y\\\\0.5q_1+q_2=100

Lagrangian function can be given by

L=q_1^{0.8}q_2^{0.2}+ \lambda (100-0.5q_1-q_2)

First order condition csn be given by

\frac{dL}{dq} =0.8q_1^{-0.2}q_2^{0.2}-0.5 \lambda=0\\\\0.5 \lambda=0.8q_1^{-0.2}q_2^{0.2}---(i)

\frac{dL}{dq} =0.2q_1^{0.8}q_2^{-0.8}- \lambda=0\\\\ \lambda=0.2q_1^{0.8}q_2^{-0.8}---(ii)

\frac{dL}{d \lambda} =100-0.5q_1-q_2=0\\\\0.5q_1+q_2=100---(iii)

From eqn (i) and eqn (ii) we have

\frac{0.5 \lambda}{\lambda} =\frac{0.8q_1^{-0.2}q_2^{0.2}}{0.2q_1^{0.8}q_2^{-0.8}} \\\\0.5=\frac{4q_2}{q_1}\\\\q_1=8q_2}

Putting q_1=8q_2 in euqtion (iii) we have

(0.5 \times 8q_2)+q_2=100\\\\5q_2=100\\\\q_2=20

since q_2 = 20

q_1 = 8*20\\\\q_1=160

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Shannon signs a contract with tevin, an unlicensed contractor, to build a deck and gazebo at the rear of her house. this contrac
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Viefleur [7K]

Answer: option D

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a. In a limited liability a limited partner will never be personally liable for the debts.

b. A general partner can be a limited partner  as long as there are two legal partners.

c. A general partner cannot be a secured creditor as he will always have unlimited liability.

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Answer:

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