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timofeeve [1]
3 years ago
13

In august, Johns Co.’s account receivable balance was written off using the direct method. In November, Johns pays the balance i

s full. The Journal entry to record the reinstatement of the account receivable must include a credit to the ________ account before recording a debit to the Cash account.
Business
1 answer:
rosijanka [135]3 years ago
8 0

Answer: Bad debts Expense

Explanation: Bad Debts Expenses occur when qccount receivable has been written off initially and may be recovered in full or in part.

For the journal entry, the accounting treatment of recovered amount will require two journal entries with the first entry being made to reinstate the recovered account , and the second one being made to record the receipt of cash from that receivable..

Therefore, when a previously written off account is recovered and the cash is received from the related receivable, the Journal entry to record the reinstatement of the account receivable must include a credit to the Bad debts Expense account before recording a debit to the Cash account.

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7 0
4 years ago
The quantity demanded x for a product is inversely proportional to the cube of the price p for p > 1. When the price is $10 p
Delvig [45]

Answer:

$6.00

Explanation:

Given data

quantity demanded ( x )  ∝ 1 / p^3       for p > 1

when p = $10/unit , x = 64

initial cost = $140, cost per unit = $4

<u>Determine the price that will yield a maximum profit </u>

x = k/p^3 ----- ( 1 ).  when x = 64 , p = $10 , k = constant

64 = k/10^3

k = 64 * ( 10^3 )

  = 64000

back to equation 1

x = 64000 / p^3

∴ p = 40 / ∛x

next calculate the value of revenue generated

Revenue(Rx) = P(price ) * x ( quantity )

               = 40 / ∛x * x   =  40 x^2/3

next calculate Total cost of product

C(x) = 140 + 4x

Maximum Profit  generated = R(x) - C(x) = 0

                                              = 40x^2/3 - 140 + 4x  = 0

                                              =  40(2/3) x^(2/3 -1) - 0 - 4 = 0

                                            ∴ ∛x = 20/3    ∴     x = (20/3 ) ^3 = 296

profit is maximum at x(quantity demanded ) = 296 units

hence the price that will yield a maximum profit

P = 40 / ∛x

  = ( 40 / (20/3) )  = $6

                                             

4 0
3 years ago
Chris has three options for settling an insurance claim. Option A will provide $1,500 a month for 6 years. Option B will pay $1,
Papessa [141]

Answer:

  • <u><em>Option B. $1,025 a month for 10 years.</em></u>

Explanation:

Calculate the present value of each option:

     \text{Monthly rate: } 6.8\%/12 = 0.068/12 = 0.005\overline 6

Formula:

        PV=C\times \bigg[\dfrac{1}{r}-\dfrac{1}{r(1+r)^t}\bigg]

Where:

  • PV is the present value of the constant monthly payments
  • r is the monthly rate
  • t is the number of moths

<u>1. Option A will provide $1,500 a month for 6 years. </u>

         PV=$\ 1,500\times \bigg[\dfrac{1}{(0.005\overline 6}-\dfrac{1}{0.005\overline 6(1+0.005\overline 6)^{(6\times12)}}\bigg]

         PV=\$ 88,479.23

<u>2. Option B will pay $1,025 a month for 10 years. </u>

         PV=$\ 1,025\times \bigg[\dfrac{1}{(0.005\overline 6}-\dfrac{1}{0.005\overline 6(1+0.005\overline 6)^{(10\times12)}}\bigg]

         PV=\$ 89,068.22

<u>3. Option C offers $85,000 as a lump sum payment today. </u>

<u></u>

  • PV = $85,000
<h2 /><h2> Conclusion:</h2>

The present value of the<em> option B, $1,025 a month for 10 years</em>, has a the greatest present value, thus since he is only concerned with the <em>financial aspects of the offier</em>, this is the one he should select.

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