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wlad13 [49]
3 years ago
9

Eaton Electronics uses a periodic inventory system. On March 31, Eaton has two plasma TVs on hand at a cost of $1,800 each (seri

al numbers 11534892 and 11534894). In April, the company purchases four more identical TVs from Toshiba for $1,600 each (serial numbers 11542631 through 11542634). In May, the company purchases five more identical TVs for $1,900 each (serial numbers 11550964 through 11550968). In June, Eaton sells two of these TVs (serial numbers 11534894 and 11542631). There were no additional purchases or sales during the remainder of the year.
Eaton Electronics uses the specific identification method. What is its cost of goods sold?

a. $3,800
b. $3,533
c. $3,600
d. $3,400
Business
1 answer:
DanielleElmas [232]3 years ago
4 0

Answer:

The cost of goods sold is $3400 and option D is the correct answer.

Explanation:

Specific identification method is a method for valuing ending inventory which requires a detailed physical count to determine what units of inventory are available to the company as closing inventory.

The cost of goods sold will be the sum of the costs of the specified inventory units which are sold.

The cost of goods sold for Eaton will include a TV from the beginning inventory for serial no 11534894 at a cost of $1800 and a TV from the April purchases with serial no 11542631 at a cost of $1600.

The cost of goods sold is thus = 1800 + 1600 = $3400

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<u>Step 1 </u>

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<u>Step 2 </u>

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Suppose it takes Q miles for ARto reach break-even.

Step1: Calculate the total cost of AR when the car cover Q miles, as shown below:

Total Cost = Fixed cost + Variable Cost

                 = 205,200 + 14.4 Q

<u>Step 2</u> Calculate the total revenue (reimbursement) of AR when the car covers Q miles, as shown below:

Total Revenue = Reimbursement multiply with Total miles

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<u>Step 3:</u> Calculate the break-even miles for the car, as shown below:

At break-even,  Total cost = Total revenue

205,200 plus 14.4Q = 36Q

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   Q = 205,200 divide by 21.6

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Hence, AR should drive 9,500 miles to break-even.        

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Answer:

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