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DENIUS [597]
3 years ago
10

Cobe Company has already manufactured 17,000 units of Product A at a cost of $25 per unit. The 17,000 units can be sold at this

stage for $450,000. Alternatively, the units can be further processed at a $280,000 total additional cost and be converted into 5,800 units of Product B and 11,100 units of Product C. Per unit selling price for Product B is $100 and for Product C is $56.
Business
1 answer:
iogann1982 [59]3 years ago
4 0

Answer:

It is more convenient to continue processing.

Explanation:

Giving the following information:

Cobe Company has already manufactured 17,000 units of Product A for $25 per unit. The 17,000 units can be sold at this stage for $450,000. Alternatively, the units can be further processed at a $280,000 total additional cost and be converted into 5,800 units of Product B and 11,100 units of Product C. Per unit selling price for Product B is $100 and for Product C is $56.

We need to determine whether it is more convenient to sell the units now, or continue processing.

Sell now:

Income= 450,000 - (17,000*25)= $25,000

Continue processing:

Income= sales produc B + sales product C - joint cost - Product A cost

Income= 5,800*100 + 11,100*56 - 280,000 - (17,000*25)= $496,600

It is more convenient to continue processing.

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$5,490

Explanation:

Computation for the equivalent units for conversion costs

To complete beginning work in process inventory 360

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When tolls on the Dulles Airport Greenway were reduced from $1.75 to $1.00, traffic increased from 10,000 to 26,000 trips a day.
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Answer:

Price elasticity of demand, P_{ED} = 1.63

Explanation:

We know,

Price elasticity of demand, P_{ED} = \frac{Percentage change in Quantity Demanded}{Percentage change in prices}

We will be using mid-point method to calculate the price elasticity.

Here,

Percentage change in Quantity demanded = \frac{Q_{1} - Q_{0}}{\frac{Q_{1} + Q_{0}}{2}} × 100

or, Percentage change in Quantity demanded = \frac{26,000 - 10,000}{\frac{26,000 + 10,000}{2}} × 100

Therefore, % change in Quantity demanded = \frac{16,000}{18,000} × 100 = 88.89%

Again,

Percentage change in price = \frac{P_{1} - P_{0}}{\frac{P_{1} + P_{0}}{2}} × 100

or, Percentage change in price = \frac{1.00 - 1.75}{\frac{1.00 + 1.75}{2}} × 100

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