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Bond [772]
3 years ago
14

A company ages its accounts receivables to determine its end of period adjustment for bad debts. at the end of the current year,

management estimated that $15,750 of the accounts receivable balance would be uncollectible. prior to any year-end adjustments, the allowance for doubtful accounts had a credit balance of $375. what adjusting entry should the company make at the end of the current year to record its estimated bad debts expense?
Business
2 answers:
lakkis [162]3 years ago
5 0

Answer:

Debit Bad Debt expense $ 15,375

Credit Allowance fro doubtful accounts $ 15,375

Explanation:

For the purpose of recording of bad debts expense on objective basis (i.e. using receivables aging), the closing balance amount of uncollectible allowance is to be <u>maintained</u> at certain amounts and the entry in the books of accounts is passed with the differential of the amounts.

In the given question, the company needs to have a closing balance of allowance for doubtful accounts against the receivables amounting to $ 15,750. However, the same account already shows a balance of $ 375. Therefore, an entry shall be passed with the difference of the above amounts i.e. $ 15,750 - $ 375 = $ 15,375

denis-greek [22]3 years ago
3 0
<span>Bad Debt Expense:  Debit; $16,125.00
Allowance for Doubtful Accounts:  Credit; $16,125.00

$15,750.00 + $375.00 = $ 16,125.00</span>
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irakobra [83]

Answer:

a. r > 8.69%

b. r > 7.225

Explanation:

Missing question <em>"b. hat annual rate of return must the fund portfolio earn if you plan to invest for 6 years to be better off in the fund than in the CD?"</em>

<em />

Mutual fund wealth index after N years = (1 - front load)*(1+r-expenses)^N

CD wealth index after N years = (1+rate)^N

a. Investment for 2 years

(1 - front load)*(1+r-expenses)^N = (1+rate)^N

(1 - 0.04)*(1+r-0.005)^2 = (1+0.06)^2

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<em>We remove square from both sides</em>

(1+r-0.005) = 1.17041667^(1/5)

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(1 - front load)*(1+r-expenses)^N = (1+rate)^N

(1 - 0.04)*(1+r-0.005)^6 = (1+0.06)^6

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(1+r-0.005) = 1.47762408^(1/6)

(1+r-0.005) = 1.06723648

r = 1.06723648 - 1 + 0.005

r = 0.07223648

r = 7.22%

r > 7.225

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Answer:

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