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Phoenix [80]
3 years ago
6

Fey Corporation has aged its accounts receivable and estimated uncollectible accounts as follows (in thousands). What bad debt e

xpense should the company report for the current period? Age of Receivables AR Balance Estimated % uncollectible Allowance Current $5,500 × 1% $55 30-60 days past due 1,200 × 3% 36 61-90 days past due 850 × 6% 51 Over 90 days past due 420 × 10% 42
Business
1 answer:
Alex Ar [27]3 years ago
7 0

Answer:

bad debt expense for the year-ended 184,000 dollars

Explanation:

The company calcualtethe bad debt expense using an agains method of his receivables.

This assign a change of turn out uncollectible based on the business experience and other factors:

<em><u>This values are in thousands of dollars:</u></em>

current account receivable (less than 30 days) 5,500 x 1% = 55

from 30 to 60 days past due: 1,200 x 3% = 36

from 61 to 90 days past due:     850 x 6% = 51

over 90 days past due:             420 x 10% = 42

Total        55 + 36 + 51 + 42 = 184

bad debt expense: 184,000

<em><u /></em>

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For an analysis of the salaries of your​ company, you plot the salaries of all employees against the number of years they have w
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Answer:

1. That values that you must plot are:

  • (1, 4.08))
  • (20, 5.08)
  • (40, 6.18)

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.

Therefore:

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

           ⇒     (1,log_{10}12,000)=(1,4.08)

<u>2) A manager</u>: 20 years, $120,000

  ⇒     (20,log_{10}120,000)=(20,5.08)

<u>3) The​ CEO</u>: 40 years​ ago, $1,500,000

  ⇒     (40,log_{10}1,500,000)=(40,6.18)

Summarizing, the points to plot are:

  • (1, 4.08)
  • (20, 5.08)
  • (40, 6.18)

<u><em>B. Will the plot of these three points be straight​ enough?</em></u>

To find whether the plot is straight enoguh, you may either plot them, make a regression, or, since they are only three points, you can whether the change of rate of the points is constant.

  • <u>Change of rate of the first two points, r</u>:

       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.

4 0
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