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Levart [38]
2 years ago
12

On January 1, Beckman, Inc., acquires 60 percent of the outstanding stock of Calvin for $54,480. Calvin Co. has one recorded ass

et, a specialized production machine with a book value of $10,000 and no liabilities. The fair value of the machine is $78,000, and the remaining useful life is estimated to be 10 years. Any remaining excess fair value is attributable to an unrecorded process trade secret with an estimated future life of 4 years. Calvin’s total acquisition date fair value is $90,800.
At the end of the year, Calvin reports the following in its financial statements:


Revenues 65,550   Machine 13,590   Common stock 10,000
Expenses 29,250   Other assets 27,710  Retained earnings 31,300
Net income 36,300 Total assets 41,300  Total equity 41,300
Dividends paid 5,000

Required:

Determine the amounts that Beckman should report in its year-end consolidated financial statements for noncontrolling interest in subsidiary income, noncontrolling interest, Calvin’s machine (net of accumulated depreciation), and the process trade secret.
Business
1 answer:
Sunny_sXe [5.5K]2 years ago
3 0

Answer:

Beckman noncontrolling interest in subsidiary income $10,520

Calvin Machine (net of accumulated depreciation) $71,200

Explanation:

To calculate noncontrolling interest in subsidiary's income;

Revenue    $65,550

Expenses   $39,250 (29,250 + $6,800 + $3,200)

Net Income $26,300

Noncontrolling percentage = 40%

NonControlling Income = $10,520

Depreciation of Machine = \frac{Fair value of Machine - Book value}{estimated useful life}

\frac{78,000 - 10,000}{10 years} = 6,800 per annum

Amortization of trade secrets = \frac{Fair Value Total - Machine value}{Useful life}

Amortization of trade secrets = \frac{90,800 - 78,000}{4 years}

= 3,200

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Answer:

Final Value= $61,037.04

Explanation:

Giving the following information:

Investment= $2,378 in a bank at the end of every year for 10 years.

The company makes no deposits during the subsequent 5 years.

Interest rate= 10%

First, we need to calculate the first 10 years.

FV= {A*[(1+i)^n-1]}/i

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FV= {2,378*[(1.1^10)-1]} / 0.1

FV= $37,899.20

Now, the 5 years:

FV= PV*(1+i)^n

FV= 37,899.2*(1.1^5)

FV= $61,037.04

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Answer:

$270,000

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Since;

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We have:

90,000 = Fixed cost / $3.00

Fixed cost = 90,000 * $3.00 = $270,000

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