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blsea [12.9K]
3 years ago
6

Computing and Assessing Plant Asset Impairment On July 1, Arcola Company purchases equipment for $330,000. The equipment has an

estimated useful life of 10 years and expected salvage value of $40,000. The company uses straight-line depreciation. Four years later, economic factors cause the fair value of the equipment to decline to $160,000. On this date, Arcola examines the equipment for impairment and estimates $185,000 in undiscounted expected cash inflows from this equipment.
(a) Compute the annual depreciation expense relating to this equipment. $ 29,000
(b) Compute the equipment's net book value at the end of the fourth year. 214,000 v
(c) Apply the test of impairment to this equipment as of the end of the fourth year. Is the equipment impaired?
i. Yes, because the fair value is less than the net book value.
ii. Yes, because the net book value is greater than the salvage value.
iii. Yes, because the undiscounted expected cash flows are less than net book value.
iv. No, because the net book value minus the salvage value is greater than the undiscounted expected cash flows.
v. No, because the net book value minus the salvage value is less than the undiscounted expected cash flows
(d) If the equipment is impaired at the end of the fourth year, compute the impairment loss. (If the equipment is not impaired, enter o.)
Business
1 answer:
dolphi86 [110]3 years ago
8 0

Answer:

(a) Compute the annual depreciation expense relating to this equipment.

annual depreciation expense = ($330,000 - $40,000) / 10 years = $29,000

(b) Compute the equipment's net book value at the end of the fourth year.

book value at end of yer 4 = $330,000 - (4 x $29,000) = $214,000

(c) Apply the test of impairment to this equipment as of the end of the fourth year. Is the equipment impaired?

ii. Yes, because the net book value is greater than the salvage value.

(d) If the equipment is impaired at the end of the fourth year, compute the impairment loss.

fair value = $160,000

net book value = cost - {[(cost - salvage value) / estimated useful life] x period covered}

net book value = $330,000 - {[($330,000 - $40,000) / 10] x 4}

net book value = $330,000 - {[$290,00 / 10] x 4} = $330,000 - ($29,000 x 4) = $330,000 - $116,000 = $214,000

impairment loss = $214,000 - $160,000 = <u>$54,000</u>

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b-1-The required return on franc flows is 11.72%.

b-2-The net present value in Francs is 519686.02.

b-3-The NPV in dollars as calculated from NPV in Francs is $494939.07

Explanation:

a

In order to find the solution, firstly the exchange rate for the 5 years is calculated. It is calculated using the formula:

EER=CER*(1-GRD+GRF)^t

Here

  • EER is the expected exchange rate which is to be calculated
  • CER is the current exchange rate which is 1.05
  • GRD is the going rate of dollars which is 6% or 0.06
  • GRF is the going rate of Francs which is 4% or 0.04
  • t is the time in years.

From this exchange rate, the PV factor is calculated which is than used to find the present value and similarly net present value in total. The solution is provided in the attached Excel Sheet.

The net present value in dollars is 494939.07

b-1

The required rate on the Franc return is given as:

FRR=(1+DR)(1-GRD+GRF)-1

Here

  • FRR is the franc return rate which is to be calculated
  • DR is the dollar rate which is 14% or 0.14
  • GRD is the going rate of dollar which is 6% or 0.06
  • GRF is the going rate of Franc which is 4% or 0.04

So the value becomes:

FRR=(1+DR)(1-GRD+GRF)-1\\FRR=(1+0.14)(1-0.06+0.04)-1\\FRR=0.1172\text{ or }11.72\%

The required return on franc flows is 11.72%.

b-2

Similar to part a, the solution is found for the return rate of 11.72 and the exchange rate is not required. The values are as indicated in the excel sheet attached.

The net present value in Francs is 519686.02.

b-3

In order to convert the Franc NPV to dollars, the exchange rate of 1.05SF is used which gives

NPV_{dollars}=\dfrac{NPV_{Francs}}{ER}

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  • NPV_dollars is the value of NPV which is to be calculated.
  • NPV_francs is the value of NPV calculated in previous step which is 510686.02.
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So the equation becomes:

NPV_{dollars}=\dfrac{NPV_{Francs}}{ER}\\NPV_{dollars}=\dfrac{519686.02}{1.05}\\NPV_{dollars}=494939.0666=\$494939.07

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