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sveticcg [70]
3 years ago
5

Becky had net credit sales in 2020 of $2,000,000. At December 31, 2020, before adjusting entries, the balances in selected accou

nts were: accounts receivable $1,700,000 debit, and allowance for doubtful accounts $2,200 credit. Becky estimates that 8% of its credit sales will prove to be uncollectible.
What is the ending balance in the bad debt expense reported on December 31, 2020?
Business
1 answer:
denpristay [2]3 years ago
3 0

Answer:

Following Becky's estimation, the bad debt expense must be equal than the 8% of the total credit, less the value already booked in the balance sheet accounts (doubtful accounts).

Explanation:

In this case, 2,000,000*8%=160,000. Then this 160,000 must be subtracted to 2,200 (160,000-2,200=157,800). Finally, the bad debt expense to be reported is $157,800

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Craft, Inc. normally produces between 120,000 and 150,000 units each year. Producing more than 150,000 units alters the company'
yawa3891 [41]

Answer:

Relevant Range

Explanation:

The production range between 120000 and 150000 is called the "Relevant range".

This production range is called Relevant range because the expected fixed cost will not vary if the production is in the range 120000 to 150000.

Also, the for increase in production more than 150000 will lead to the extra cost or if the production is less than 120000 the company may need to reduce its fixed cost.

6 0
2 years ago
A manager's operation had sales this period of $89,775. last period sales were $85,500. what was the manager's percentage sales
alexandr402 [8]

A manager's operation had sales this period of $89,775. last period sales were $85,500. So the manager's percentage sales increase for this period when compared to last period was 5% .

The percentage increase is the measure of the percentage change. The percentage increase is defined as the ratio of increased value to the original value and then multiplied by 100. Here the increased value can be calculated by taking the difference between the final value and the initial value. The formula to calculate increase is given by -

Percentage Increase = [(Final value – Original value) × 100] / Original value %

In this case,  original value is $85500 and the final value is $89775, then the percentage increase is:

Percentage Increase = [(89775-85500) ×100]/85500

= 427500/85500

= 5%

So, the percentage increase  will be 5% .

To learn more about percentage increase here

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5 0
1 year ago
Detroit Corporation sued Chicago Corporation for intentional damage to Detroit's goodwill. Detroit had created its goodwill thro
Grace [21]

Answer:

d. The $1,500,000 is not taxable because Detroit settled the case

Explanation:

The $1,500,000 is not taxable because Detroit settled the case, Compensation received of damaging Goodwill is not taxable.

8 0
2 years ago
On January 1, 2004, Kay Inc. issued its 10% bonds in the face amount of $400,000, which mature on January 1, 2014. The bonds wer
DaniilM [7]

Answer:

Unamortized discount is $43,700

Explanation:

Unamortized bond discount=original bond discount-amortization to date

original bond discount is $46,000

Amortization =interest  payable-interest expense

interest payable=$400,000*10%*6/12

                            =$20,000

Interest expense=$354,000*10%*6/12

                             =$17,700

amortization of discount=$20,000-$17,700

                                        =$2300

unamorized bond discount=$46000-$2300

                                            =$43,700

The unamorized bond discount at the end of the first six months is $43,700

                     

3 0
3 years ago
A high-interest savings account pays 5. 5% interest compounded annually. If $300 is deposited initially and again at the first o
Arte-miy333 [17]

For the given question, the summation that represents the money in account is:

\begin{aligned}\sum_{10}^{n=1}316.5(1.055)^{n-1} \end{aligned}

The principal amount if compounded annually, the formula that represents the amount to be received after n years is:

\rm A = P(1 + \dfrac{r}{100})^t where A is the amount received after compounding, P is the principal, r is the rate of interest and t is the tenure.

<h3>Solution:</h3>

Given:

Annual interest rate(r) is 5.5%

Principal is(P) $300

Tenure is(t) 10 years

On substituting the values in the formula \rm A = P(1 + \dfrac{r}{100})^t

The amount received after compounding at the end of 1 year will be:

\rm A = 300(1 + \dfrac{5.5}{100})^1\\&#10;\\&#10;A=300(1.055)\\&#10;\\&#10;A=\$316.5

Similarly, the amount to be received after 2 years will be:

316.5+316.5(1.055)

The amount received after 10 years will be:

316.5+316.5(1.055)+316.5(1.055)^2+.......  upto 10 years

Therefore the summation that represents the money in account after 10 years is:

\begin{aligned}\sum_{10}^{n=1}316.5(1.055)^{n-1} \end{aligned}

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5 0
2 years ago
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