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irinina [24]
4 years ago
5

Pincus Associates uses the allowance method to account for bad debts. During 2021, its first year of operations, Pincus provided

a total of $267,000 of services on account. In 2021, the company wrote off uncollectible accounts of $10,700. By the end of 2021, cash collections on accounts receivable totaled $224,700. Pincus estimates that 15% of the accounts receivable balance at 12/31/2021 will prove uncollectible.
Required:
1. & 2. What journal entry did Pincus record to write off uncollectible accounts during 2021 and to recognize bad debt expense for 2021?
Journal entry worksheet
Record the write-offs of allowance for uncollectible accounts during 2021.
Business
1 answer:
Aliun [14]4 years ago
6 0

Answer:

The journal entry Pincus recorded to write off uncollectible accounts during 2021:

Debit Allowance for uncollectible accounts $10,700

Credit Accounts receivable $10,700

The entry to recognize bad debt expense for 2021:

Debit Bad Debts Expense $15,440

Credit Allowance for uncollectible account $15,440

The write-offs of allowance for uncollectible accounts during 2021:

Debit Allowance for uncollectible accounts $10,700

Credit Accounts receivable $10,700

Explanation:

Pincus Associates uses the allowance method to account for bad debts.

The journal entry Pincus recorded to write off uncollectible accounts during 2021:

Debit Allowance for uncollectible accounts $10,700

Credit Accounts receivable $10,700

The accounts receivable balance at 12/31/2021 = services on account - wrote off uncollectible accounts - cash collections on accounts receivable = $267,000 - $10,700 - $224,700 = $31,600

Estimated uncollectible = 15% x $31,600 = $4,740

Before adjusting, Allowance for uncollectible accounts has balance of Debit $10,700

Bad debt expense = $4,740 + $10,700 = $15,440

The entry:

Debit Bad Debts Expense $15,440

Credit Allowance for uncollectible account $15,440

The write-offs of allowance for uncollectible accounts during 2021:

Debit Allowance for uncollectible accounts $10,700

Credit Accounts receivable $10,700

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masya89 [10]

Answer:

68.57%

Explanation:

Recall that rate of return is the net gain or net loss that an investment yield over a given period of time expressed as a percentage of the initial investment cost.

Given that

Initial investment cost = 5250

Total returns or revenue = cash flow (year 1 + year 2 + year 3 + year 4)

= 750 + 1000 + 850 + 6250

= 8850.

Therefore,

rate of returns = (current value - initial value) ÷ initial value

= 8850 - 5250 ÷ 5250

= 3600 ÷ 5250

= 0.6857

= 68.57%

7 0
3 years ago
Read 2 more answers
On January 2, 2020, Vaughn Manufacturing began construction of a new citrus processing plant. The automated plant was finished a
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Answer:

Vaughn Manufacturing

1. The weighted-average accumulated expenditures for 2017 were:

c. $1,200,000.

2. The interest capitalized for 2017 was:

b. $144,000

3. The weighted-average accumulated expenditures for 2018 by the end of the construction period were:  

= $2,546,000.

4. The interest capitalized for 2018 was:

= $267,000.

Explanation:

a) Data and Calculations:

Expenditures for the construction were as follows:

Date                                   Amount of     No. of months  Weighted Average

                                         expenditure                                 Expenditure

2020:

January 2, 2020                 $613,000         12/12                     $613,000

September 1, 2020            1,802,400          4/12                       600,800

December 31, 2020          1,802,400          0/12                        0

Total weighted-average expenditure for 2020 =                $1,213,800

Which is approximately = $1,200,000

Interest capitalized = $144,000 ($1,200,000 * 12%)

Capitalized expenditure by December 31, 2020 = $1,344,000 ($1,200,000 + $144,000)

Date                                   Amount of     No. of months  Weighted Average

                                         expenditure                                 Expenditure

2021:

January 1, 2021                 1,344,000        9/9                   $1,344,000

March 31, 2021                  1,802,400       6/9                      1,201,600

September 30, 2021        1,203,000        0/9                      0

Total weighted-average expenditure for 2020 =           $2,545,600

Which is approximately $2,546,000

Interest capitalized for 2018 = $267,330 ($2,546,000 * 10.5%)

Approximately $267,000

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1. Standard Oil of Connecticut, Inc., sells home heating, cooling and security systems. Standard schedules installation and serv
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Answer:

The installers and experts are self employed because;

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  • The installers and specialists are occupied with various business as the business is into deals and The installers and experts are into administration.  
  • The work isn't done heavily influenced by business. Professionals and installers are not managed by Standard Oil of Connecticut, Inc and they don't assess their work.  
  • The devices are not given by the business and the installers and experts utilize their own gear and instruments.  
  • The installers and experts are utilized for a specific time-span till the fulfillment of the undertaking and are not utilized for long.  
  • The strategy for installment is through a set rate for every venture and not by time-frame.  
  • The installers and professionals are authorized and affirmed by the state and are having particular abilities which are not increased through the business.  

Every one of these conditions fulfill the necessities of self employed entity as indicated by measures utilized by the courts and doesn't fulfill the standards of representative.

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Answer:

Explanation:

Commutative laws: p ∧ q ≡ q ∧ p

p ∨ q ≡ q ∨ p

Associative laws: (p ∧ q) ∧ r ≡ p ∧ (q ∧ r)

(p ∨ q) ∨ r ≡ p ∨ (q ∨ r)

Distributive laws: p ∧ (q ∨ r) ≡ (p ∧ q) ∨ (p ∧ r)

p ∨ (q ∧ r) ≡ (p ∨ q) ∧ (p ∨ r)

Identity laws: p ∧ t ≡ p

p ∨ c ≡ p

Negation laws: p ∨ ∼p ≡ t

p ∧ ∼p ≡ c

Double negative law: ∼(∼p) ≡ p

Idempotent laws: p ∧ p ≡ p

p ∨ p ≡ p

Universal bound laws: p ∨ t ≡ t

p ∧ c ≡ c

De Morgan’s laws: ∼(p ∧ q) ≡ ∼p ∨ ∼q

∼(p ∨ q) ≡ ∼p ∧ ∼q

Absorption laws: p ∨ (p ∧ q) ≡ p

p ∧ (p ∨ q) ≡ p

Negations of t and c: ∼t ≡ c

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