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Paladinen [302]
3 years ago
15

At the end of the year, Mercy Cosmetics’ balance of Allowance for Uncollectible Accounts is $730 (debit) before adjustment. The

balance of Accounts Receivable is $26,300. The company estimates that 13% of accounts will not be collected over the next year. What is the adjustment Mercy Cosmetics would record for Allowance for Uncollectible Accounts? (If no entry is required for a particular transaction/event, select "No Journal Entry Required" in the first account field.);
Business
2 answers:
satela [25.4K]3 years ago
8 0

Answer:

Dr Bad debt expenses $4,149

Cr Allowance for uncollectible accounts $4,149

Explanation:

Dr Bad debt expenses $4,149

Cr Allowance for uncollectible accounts $4,149

13%×$26,300= $3,419

$3,419 +$730=$4,149

balu736 [363]3 years ago
4 0

Answer:

A credit of $4,149 adjustment is required in allowance for uncollectible accounts

Explanation:

The amount that should be posted to allowance for uncollectible accounts in the year is computed thus:

$26,300*13% =$3,419.00   credit entry

The allowance for uncollectible account would look like this:

Dr Balance brought forward                                     $730

Dr Increase in the year                                              $3,419  

Adjustment required (balancing figure)                                $4,149

The adjustment Mercy Cosmetics would record for Allowance for uncollectible accounts is the balancing figure of $4,149 as shown above.

Find below alternative approach:

1) take 13% of accounts receivable of $26,300=($26,300*13%)=$3419

2) Add  the balance for the allowance of  uncollectible accounts debit($3419+$730)=$4149

3) debit bad dept expense for $4,149

4) credit allowance for uncollectible accounts $4,149

                                                                                                                                                                         

   

   

   

   

   

   

   

   

   

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Explanation:

<em>Calculating present values is a useful way to compare cases where money is to be received in the future. The higher the present value (when comparing cases where you get money), the better</em>. To calculate it, we make use of the next formula:

PV=\frac{C}{(1+r)^{n}}

Where PV: Present value,

C: Cash flow at a given period,

r: Interest rate, and

n: Number of periods that will have passed (in this case, we are talking about years).

Now, since we are getting money twice in each case (the first payment one year from today, and the final payment two years from today), we can restructure our present value formula to include these two payments. We will get something like this:

PV=\frac{C_1}{1+r}+\frac{C_2}{(1+r)^{2}}

<em>Notice how each fraction represents one of the payments received, with one having an 'n' of 1 year, and the other one having an 'n' of 2 years. C₁ and C₂ represent the first and the second payment, respectively.</em>

<em />

Now that we have our completed formula, let's review each contract's present value (PV) with the lowest interest rate (7%), just to see how it turns out. <em>Remember that 7% equals 0.07 in any formula</em>:

<em>Contract A) This one gives her $100,000 one year from today and $100,000 two years from today</em><em>.</em>

PV_{A,0.07}=\frac{100000}{1+0.07}+\frac{100000}{(1+0.07)^{2}}\\PV_{A,0.07}=93457.944+87343.873\\PV_{A,0.07}=180801.817dollars

So Contract A's present value at 7% interest rate would be equal to <em>$180801.817</em>.

<em>Contract B) The second one gives her $132,000 one year from today and $66,000 two years from today</em><em>.</em>

PV_{B,0.07}=\frac{132000}{1+0.07}+\frac{66000}{(1+0.07)^{2}}\\PV_{B,0.07}=123364.486+57646.956\\PV_{B,0.07}=181011.442dollars

So Contract B's present value at 7% interest rate would be equal to <em>$181011.442, </em><em><u>which exceeds that of Contract A</u></em><em>.</em>

<em>Since among our options of interest rates, 7 percent is the lowest one, and, with this taken into account, the present value of the second contract (Contract B) exceeded that of the first (Contract A), </em><em>the answer is a. 7 percent</em><em>.</em>

8 0
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Borrowing costs to be capitalized $750,000*12%*9/12 $67,500

Average Accumulated expenditure for 2021  $392,500

Please note that borrowing costs incurred on construction loan will also be capitalized as it is specific construction loan..

All the expenditures have been averaged out from the date they are incurred.

5 0
3 years ago
(a) At a product price of $67.00 (b) At a product price of $42.00 (c) At a product price of $33.00 Will this firm produce in the
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Using the MR

They will produce 6 units

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Total loss = $33 (= 6 x $5.50), which is less than the total fixed cost of $60.

c) No, because $33 is less than AVC. If it did produce, the quantity will be 4—By producing 4 units, it would lose $78 [= 4 ($33 - $52.50)]. and if they didn't produce, it would lose only the total fixed cost of $60.

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Molodets [167]

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Budgeted fixed overhead: $740,000

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First, we need to calculate the standard fixed costs for the period:

Allocated overhead= Estimated manufacturing overhead rate* Actual amount of allocation base

Allocated overhead= 16* (12,000*4)= $768,000

Actual overhead= 750,000

Fixed overhead variance= actual - allocated

Fixed overhead variance= 750,000 - 768,000= $18,000 favorable

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White raven [17]
'Mountain formation' or 'orogeny'
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