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Sophie [7]
3 years ago
8

The following data concerning the retail inventory method are taken from the financial records of Sunland Company. Cost Retail B

eginning inventory $ 194000 $ 269000 Purchases 889000 1240000 Freight-in 23400 — Net markups — 81100 Net markdowns — 56000 Sales — 1304000 Assuming no change in the price level if the LIFO inventory method were used in conjunction with the data, the ending inventory at cost would be
Business
1 answer:
ioda3 years ago
4 0

Answer:

$165,945.725 ≈ $165,946

Explanation:

Data provided in the question:

                                                  Cost                          Retail                

Beginning inventory             $194,000                   $269,000

Purchases                              889,000                    1,240,000

Freight-in                                23,400                            —

Net markups                            —                                    81,100

Net markdowns                       —                                  56,000

Sales                                        —                               1,304,000

Now,

The ending retail inventory

= Beginning inventory + Purchases + Net markups - Net markdowns - Sales

= $269,000 + $1,240,000 + $81,100 - $56,000 - $1,304,000

= $230,100

Thus,

ending inventory at cost

= [Beginning inventory cost ÷ Beginning inventory retail ] × ending retail inventory

= [ $194,000 ÷ $269,000 ] × $230,100

= $165,945.725 ≈ $165,946

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Answer:

1. That values that you must plot are:

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2. Yes, the plot of those three points is straight enough.

Explanation:

<em><u>A. What are the values you will​ plot? </u></em>

The x-ccordinate of your plot is still the number of years the exmployees have worked for the company.

The y-coordinate of your plot is the the​ base-10 logarithm of  the salary.

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<u>1) A​ part-time shipping​ clerk</u>: 1 year, $12,000

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       r = rise/run = Δy / Δx = (5.08 - 4.08) / (20 - 1) =1.00/19 ≈ 0.05

  • <u>Change of rate of the second and the third points, r</u>:

       r = rise/run = Δy / Δx = (6.18 - 5.08) / (20 - 1) = 0.05

Since both rate of changes are equal (or reasonably equal) the plot is  straight enough.

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