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kozerog [31]
4 years ago
10

Which of the following is a correct statement? Multiple Choice Writing off an uncollectible account under the allowance method d

ecreases net income. Writing off an uncollectible account under the direct write-off method does not affect net income. Estimating uncollectible accounts expense improves the matching of revenues and expenses. All of these are correct statements.
Business
1 answer:
jok3333 [9.3K]4 years ago
4 0

Answer:

Estimating un-collectible accounts expense improves the matching of revenues and expenses.

Explanation:

When uncollectibles are recorded through allowance method then, bad debts expense is provided, which reduces net income. But at the time of writing off only the allowance and accounts receivables account is affected and not the net income.

When direct method is used then also the net income gets reduced, as bad debt expense and accounts receivables is affected.

And as provided in first para, when estimating and creating the allowance for bad debts, it affects net income, and it also represents the true and fair view of expenses and income.

Thus, statement c is correct.

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Which of these is the largest difference between developed and developing countries?
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Read 2 more answers
On May 3, 2017, Leven Corp. negotiated a short-term loan of $685,000. The loan is due October 1, 2017, and carries a 6.86% inter
Semmy [17]

Answer:

704076 $

Explanation:

Exact statement of the question is:

<em>May 3, 2007, Leven Corp. negotiated a short-term loan of $685,000. The loan is due October 1, 2007, and carries a 6.86% interest rate. Use ordinary interest to calculate the interest. What is the total amount Leven would pay on the maturity date? (Round your answer to 2 decimal places. Omit the "$" sign in your response.)</em>

Solution:

Fro 3rd May to October 1st. 2017 there are 151 days

But 365 days = 1 year

==> 151 days = 151× 1/365 =0.414 years

But we use 1 year as one term

==> 1year = 1T

==>  T = 0.414

R= 6.86

P= 685000

A=?

We use formula for the term:

A= P(1+ \frac{R}{100} )^{T}

Where A= ammount at the end of term

P= Loan amount

R= Rate of interest

T= No. of terms

Putting values in this formula;

==> A= 685000×(1+\frac{6.86}{100}) ^{0.414}

==> A= 685000 × 1.02784938489=704076 $

6 0
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