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Setler79 [48]
3 years ago
6

Bayside Coatings Company purchased waterproofing equipment on January 2, 20Y4, for $190,000. The equipment was expected to have

a useful life of four years and a residual value of $9,000. Instructions: Determine the amount of depreciation expense for the years ended December 31, 20Y4, 20Y5, 20Y6, and 20Y7, by (a) the straight-line method and (b) the double-declining-balance method. Also determine the total depreciation expense for the four years by each method. Depreciation Expense Year Straight-Line Method Double-Declining-Balance Method 20Y4 $ $ 20Y5 20Y6 20Y7 Total $
Business
1 answer:
andriy [413]3 years ago
8 0

Answer & Explanation:

Straight Line table

\left[\begin{array}{cccc}Year&dep \: expense&acc \: dep&net\:  book \: value\\0&-&-&190,000\\1&45,250&45,250&144,750\\2&45,250&90,500&99,500\\3&45,250&135,750&54,250\\4&45,250&181,000&9,000\\\end{array}\right]

<em><u>The straight-line Method</u></em> is simply and easy to understand, It distribute the depreciation equally between years. So that implies that the formula should be:            

\frac{Adquisition \: Value- \: Salvage \: Value}{useful \: life}= Depreciation \: coplete \: year            

195,000 - 9,000 = 181,000

181,000 / 4 = 45,250

Double Declining table

\left[\begin{array}{cccc}Year&Dep \: Exp&Acc \: Dep&Ending \:Book \:Value\\0&-&-&190,000\\1&95,000&95,000&95,000\\2&47,500&142,500&47,500\\3&23,750&166,250&23,750\\4&14,750&181,000&9,000\\\end{array}\right]

<em><u>The Double declining  </u></em>You double the straight line rate

\frac{1}{useful \: life} \times 2 = DD \: rate \\\\(1/4) \times 2 = 1/2

Current Book Value x rate = depreciation expense

190,000 x 1/2 = 95,000

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Show all your steps and reasoning.
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Answer:

The following are the solution to the given question:

Explanation:

In option a:

The Mandovi's absolute benefit in this issue is that so many ratios are produced and transform because less power is spent than Ducennia (50 -100 compounds to 150 -200).

In option b:

\left\begin{array}{ccc} \text{ O.C}&\text{Per.Ratid}&\text{Per Tauron} \\\text{Mandovia}&\text{0.5\ Tauron}&2 \ Rotid\\\text{Ducennia}&\text{ 0.75\ Tauron}& 1.33 \ Rotid \end{array}\right

In option c:

\left \begin{array}{cccc}1& \text Rotids  \ ou tput} &\text  Taurous \  ou tput}\\ \text{Mandovia }& 10 \ M&5 M\\\text{Ducennia}& 6.7 \ M&5 M \\\text{Total}& 16.7 \ M&10 M\end{array}\right

There are a total of 1 billion labours are available for the equally divided for 0.5 billion and 0.5 billion  for both and the Rotiods is\frac{0.5}{50} = 0.01 \ \ billion

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The financial advantage of processing further = 60,000 - 50,000

Financial advantage = $10,000, the calculators should be processed further.

Hope that helps.

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