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alina1380 [7]
4 years ago
8

Starling Company purchased machinery at the beginning of Year 1 at a cost of $86,100. The machinery has an estimated life of fiv

e years and an estimated residual value of $4,305. Accumulated depreciation using the SYD depreciation method amounted to $49,077 at the end of Year 2 (comprised of $27,265 for Year 1 and $21,812 for Year 2). Starling switched to the straight-line depreciation method at the beginning of Year 3. What is the Year 3 depreciation expense relating to this machinery?
Business
1 answer:
Alja [10]4 years ago
5 0

Answer:  $10,906

Explanation:

Given that,

Purchased machinery at the beginning of Year 1 = $86,100

machinery has an estimated life of five years,

Estimated residual value = $4,305

Accumulated depreciation = $49,077 at the end of Year 2

Year 3 Depreciation expense:

= \frac{Cost\ of\ machinery - Estimated\ residual\ value - Accumulated\ depreciation}{3}

= \frac{86,100 - 4,305 - 49,077}{3}

= $10,906

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Kangaroo Autos is offering free credit on a new $10,000 car: You pay $1,000 down and then $300 a month for the next 30 months. T
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Answer:

Kangaroo Auto offers the better deal

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Here we need to compare the present value of the two options;

Present value is the worth today of an amount or series of amount payable or receivable in the future period.

Where a series of equal amount is receivable or payable in the future it is called an annuity.

One of the payment options includes an annuity. Therefore, we need to work out the present value of the annuity. This is done using the following formula:

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A = 300, r- rate per month - 12%/12 = 1% , n= 30

PV = 300 ×(1- (1+0.01)^(-30))/0.01

    = 300 × 25.877

     =7,742.31

Now we can work out he cost of each option  and comapare them in today's Dollar:

Option 1 : Kangaroo Autos

Total cost of option 1 = deposit + PV of annuity

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Option 2: Turtle Motors:

Price =  Car price - Discount

        =   $10,000 - $1000

     cost    =   $9,000

Kangaroo Auto offers a better  deal.

If  I go for Kangaroo Autos, then I will save $257.69 in today's term

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