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Grace [21]
3 years ago
15

The Peridot Company purchased machinery on January 2, 2019, for $800,000. A five-year life was estimated and no residual value w

as anticipated. Peridot decided to use the straight-line depreciation method and recorded $160,000 in depreciation in 2019 and 2020. Early in 2021, the company revised the total estimated life of the machinery to eight years. Required: 1. What type of change is this? 2. Is Peridot required to revise prior years’ financial statements as a result of the change? 3. Is Peridot required to provide a disclosure note to report the change? 4. Determine depreciation for 2021.
Business
1 answer:
Umnica [9.8K]3 years ago
5 0

Answer:

1.- Without Retrospective effect

2.- No as it comes from a change in estimations not an accounting error.

3.- yes. It will give a full explanation about the reasons to extend the useful life.

4.- Depreciation expense for 2021: 60,000

Explanation:

1.- The change in the useful life does not represent an accounting error. It comes from the estimation process.

800,000 - 160,000 x 2 = 480,000 book value at beginning 2021

480,000 / 8 new useful life = 60,000 depreciation per year.

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1. A new furnace for your small factory will cost $27,000 to install and will require ongoing maintenance expenditures of $1,500
Marina CMI [18]

Answer:

payback 3.29 years

NPV 87,158.55

Explanation:

PO 27,000

<u>Cash flow saving Y1 </u>

2400 x 3.5 = 8,400

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<u>Cash flow saving Y2 </u>

The price will increase 0.5

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<u>Cash flow saving Y3 to Y20</u>

The price will increase 0.5

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We have an annuity of 18 years for 9,300 cash

And then we have a cash flow of 6,900

and another of 8,100

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C = 9,300

r = 8%

time = 18

9,300 \times \frac{1-(1+0.08)^{-18} }{0.08} = PV\\

PV =  87,158.55

Now this values are years into the future, so we need to bring them to present day.

\frac{Principal}{(1 + rate)^{time} } = PV

year 1 principal 6,900

6,900/1.08 = 6,388.89

year 2 principal 8,100

\frac{8,100}{(1 + 0.08)^{2} } = PV

PV= 5,915.64

year 3 annuity 87,158.55

\frac{87,158.55}{(1 + 0.08)^{3} } = PV

PV= 69,189.27

cash flow - investment = net present value

69,189.27 + 5,915.64 + 6,388.89 - 27,000 = 54,493.8

The payback will be the time perdion when the project recovers it initial cost:

we first add the income from the irregular years and subtract from the investment

6,900 + 8,100 = 15,000

27,000 - 15,000 = 12,000

then we use the general formula investment/cash flow per year

12,000/9,300 = 1.29

the project need the first two years and then 1.29 years

2 + 1.29 = 3.29 years

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