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Allisa [31]
3 years ago
6

A corporation entered into a purchase commitment to buy inventory. At the end of the accounting period, the current market value

of the inventory was less than the fixed purchase price, by a material amount. Which of the following accounting treatments is most appropriate?A. Describe the nature of the contract in a note to the financial statements, recognize a loss in the income statement, and recognize a liability for the accrued lossB. Describe the nature of the contract and the estimated amount of the loss in a note to the financial statements, but do not recognize a loss in the income statementC. Describe the nature of the contract in a note to the financial statements, recognize a loss in the income statement, and recognize a reduction in inventory equal to the amount of the loss by use of a valuation accountD. Neither describe the purchase obligation nor recognize a loss on the income statement or balance sheet
Business
1 answer:
Elenna [48]3 years ago
5 0

Answer: Option (A) is correct.

From the given options, the following is most appropriate accounting treatment:<em> Identify the state of the agreement in a note to financial statements, identify a loss in income statement, and recognize liability for the accumulated loss.</em>

At stage where  market value of inventory is less than fixed purchase price under purchase engagement, then  loss must be identified at time when there's decline in price,  also a liability must be visualized on  balance sheet and a losses must be characterized in footnotes.

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aksik [14]

Answer:

Option (a) is correct.

Explanation:

Depreciation in 2017:

=\frac{Original\ cost-Salvage\ value}{Useful\ life}\times time\ period

=\frac{50,000-8,000}{6}\times\frac{3}{12}

      = $1,750

Accumulated Depreciation = $29,400 + Depreciation in 2017

                                             =  $29,400 +  $1,750

                                             =  $31,150

Book value on date of sale = Original cost - Accumulated Depreciation

                                             = 50,000 - 31,150  

                                              = 18,850

Loss on sale = Book value on date of sale - Sales price

                     = 18,850 - 18,000

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3 years ago
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Consider two firms that compete in Cournot oligopoly. They face inverse demand p(Q) = 120−Q where Q = q1 +q2 is the sum of the t
coldgirl [10]

Answer:

Detailed step=wise solution is given below:

Explanation:

a)

P = 120 - Q = 120 - q1 - q2

MC1 = MC2 = 60

For Firm 1, Total revenue (TR1) = P x q1 = 120q1 - q12 - q1q2

Marginal revenue (MR1) = \partial TR1 / \partial q1 = 120 - 2q1 - q2

Equating MR1 and MC1,

120 - 2q1 - q2 = 60

2q1 + q2 = 60 ............(1) (Best response, Firm 1)

For Firm 2, Total revenue (TR2) = P x q2 = 120q2 - q1q2 - q22

Marginal revenue (MR2) = \partial TR2 / \partial Q2 = 120 - q1 - 2q2

Equating MR2 and MC2,

120 - q1 - 2q2 = 60

q1 + 2Q2 = 60 ............(2) (Best response, Firm 2)

Cournot equilibrium is obtained by solving (1) and (2)

2q1 + q2 = 60 ..............(1)

(2) x 2 results in:

2q1 + 4q2 = 120.............(3)

(3) - (1) results in: 3q2 = 60

q2 = 20

q1 = 60 - 2q2 [From (2)] = 60 - (2 x 20) = 60 - 40 = 20

Q = 20 + 20 = 40

P = 120 - 40 = 80

Market share, firm 1 = q1 / Q = 20 / 40 = 0.5 = 50%

Market share, firm 2 = q2 / Q = 20 / 40 = 0.5 = 50%

(b) HHI Index = (50)2 + (50)2 = 2,500 + 2,500 = 5,000

(c) A monopolist maximizes profit by equating MR with MC.

P = 120 - Q

TR = P x Q = 120Q - Q2

MR = dTR / dQ = 120 - 2Q

Equating MR & MC,

120 - 2Q = 60

2Q = 60

Q = 30

P = 120 - 30 = 90

In a monopoly, HHI = 10,000

Change in HHI = 10,000 - 5,000 = 5,000 (Increase)

(d) When MC = 30, equating MR & MC:

120 - 2Q = 30

2Q = 90

Q = 45

P = 120 - 45 = 75

In a monopoly, HHI = 10,000

Change in HHI = 10,000 - 5,000 = 5,000 (Increase)

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uses the high-low method to analyze cost behavior. The company observed that at 20,000 machine hours of activity, total maintena
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Answer:

$90,000

Explanation:

The computation of the fixed cost and the variable cost per hour by using high low method is shown below:

Variable cost per hour = (High cost - low cost) ÷ (High machine hours - low machine hours)

= ($234,000 - $210,000) ÷ (24,000 hours -20,000 hours)

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= $234,000 - (24000 hours × $6)

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= $210,000

And, the low cost would be

= $24,000 hours × $9.75

= $234,000

7 0
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