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Liono4ka [1.6K]
3 years ago
6

Sketches Inc. purchased a machine on January 1, 2016. The cost of the machine was $29,000. Its estimated residual value was $9,0

00 at the end of an estimated 5-year life. The company expects to produce a total of 20,000 units. The company produced 1,100 units in 2016 and 1,550 units in 2017. Required: a. Calculate depreciation expense for 2016 and 2017 using the straight-line method.
Business
1 answer:
ivolga24 [154]3 years ago
8 0

Answer:

Annual depreciation= $4,000

Explanation:

Giving the following information:

The cost of the machine was $29,000. Its estimated residual value was $9,000 at the end of estimated 5-year life.

<u>To calculate the depreciation expense, we need to use the following formula:</u>

Annual depreciation= (original cost - salvage value)/estimated life (years)

Annual depreciation= (29,000 - 9,000)/5

Annual depreciation= $4,000

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Explanation:

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Western Wholesale Foods incurs the following expenditures during the current fiscal year. How should Wesernaunt for each of thes
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Answer and Explanation:

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8 0
3 years ago
Your company manufactures two models of speakers, the Ultra Mini and the Big Stack. Demand for each depends partly on the price
Kipish [7]

Answer:

p1 = $259.53   p2 = $381.20

Explanation:

1. Find the revenue function.

This is a typical income maximization problem. Therefore, the first thing we should know is what are the revenues for each product.

Recall that the revenue is given by P * Q

1.a Find the revenue of the Ultra Mini (product 1):

R_{1} = P_{1} Q_{1}

R_{1} =P_{1} (100,000 - 200P_{1} + 10P_{2} )

R_{1} =100,000P_{1} -200P_{1} ^{2} +10P_{2}P_{1}

1.b Find the revenue of the Big Stack (product 2):

R_{2} = P_{2} Q_{2}

R_{2} =P_{2} (150,000 + 10P_{1} - 200P_{2} )

R_{2} = 150,000P_{1+2} +10P_{1}P_{2} -200P_{2}^{2}

2. Find the marginal revenues.

The revenue function must be derived from the price.

For product 1, we derive from P1:

MR_{1} = 100,000 -400P_{1} +10P_{2}

For product 2, we derive from P2:

MR_{2} = 150,000 + 10P_{1} - 400P_{2}

3. Create a system of linear equations in two unknowns

With the marginal revenue functions we create a system of linear equations in two unknowns (p1 and p2) and equal 0.

100,000 - 400P_{1} +10P_{2} = 0\\150,000 + 10P_{1} -400P_{2} = 0

4. Resolve the previous system

4.a. To make it easier, we can rethink the terms of the system like this:

100,000 - 400P_{1} +10P_{2} = 0 is the same as saying:

P_{2} = \frac{-100,000 + 400P_{1} }{10}

And 150,000 + 10P_{1} -400P_{2} = 0 is the same as saying:

P_{2}=\frac{150,000+10P_{1} }{400}

Therefore:

\frac{-100,000 + 400P_{1} }{10} =\frac{150,000+10P_{1} }{400}

Notice that now we only have one unknown (P1).

4.b. In order to eliminate fractionals, we can multiply both terms by 400:

\frac{400}{10} (-100,000 + 400P_{1} ) = \frac{400}{400} (150,000 + 10P_{1} )

(40)(-100,000+400P_{1}) =150,000+10P_{1}

-4,000,000+16,000P_{1} =150,000+10P_{1}

4.c. We solve the equation, putting numbers on one side and unknowns on the other:

-4,000,000-150,000=10P_{1} -16,000P_{1}

-4,150,000=-15,990P_{1}

\frac{-4,150,000}{-15,990} =P_{1}

P_{1} = $ 259.53

4.d. Once P1 has been identified, we replace it in any of the terms of the original system of equations (those established in 4.a).

P_{2}= \frac{-100,000+400(259.53)}{10}

P_{2} = 381.20

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Answer:

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