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ra1l [238]
3 years ago
12

Machinery purchased for $61,800 by Swifty Co. in 2016 was originally estimated to have a life of 8 years with a salvage value of

$4,120 at the end of that time. Depreciation has been entered for 5 years on this basis. In 2021, it is determined that the total estimated life should be 10 years with a salvage value of $4,635 at the end of that time. Assume straight-line depreciation. Prepare the entry to correct the prior years' depreciation, if necessary
Business
1 answer:
Anettt [7]3 years ago
7 0

Answer:

Explanation:

Before preparing the journal entry, we need to do some calculations which are shown below:

The computation of the depreciation expense under the straight line method is shown below:

= (Original cost - residual value) ÷ (useful life)

= ($61,800 - $4,120) ÷ (8 years)

= ($57,680) ÷ (8 years)  

= $7,210

In this method, the depreciation is same for all the remaining useful life

The net book value would be

= Original cost - depreciation expense × number of years

= $61,800 - $7,210 × 5

= $61,800 - $36,050

= $25,750

Now the accumulated depreciation would be

= (Net book value - salvage value) ÷ number of years

= ($25,750 - $4,635) ÷ 5 years

= $4,223

The journal entry would be

Depreciation expense A/c Dr $4,223

      To Accumulated depreciation A/c $4,223

(Being the accumulated depreciation is recorded)

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Answer: 9.03%.

Explanation:

Given: The Two Dollar Store has a cost of equity of 11.9 percent, the YTM on the company's bonds is 6.2 percent, and the tax rate is 40 percent.

Debt to equity ratio is .54

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Adding denominator to numerator on both the sides, we get,

\dfrac{debt+equity}{equity}=\dfrac{1.54}{1}\\\\\Rightarrow\ \dfrac{equity}{debt+equity}=\dfrac{1}{1.54}  

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From (i)

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\dfrac{equity+debt}{debt}=\dfrac{1.54}{0.54}

Thus, weight of debt=\dfrac{1.54}{0.54}

Now,

Weighted average cost of capital=(Weight of equity) × (cost of equity)+(Weight of debt)×(Cost of debt)×(1-tax rate)

\dfrac{1}{1.54}\times (0.119)+\dfrac{0.54}{1.54}\times(0.062)\times(1-0.40)\\\\=0.07727+0.02174(0.60)\\\\=0.07727+0.02174(0.60)\\\\=0.07727+0.013044\\\\=0.090314\approx9.03\%

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