Answer and Explanation:
a. The computation of depreciation for each of the first two years by the straight-line method is shown below:-
Depreciation
= (Assets cost - Salvage value) ÷ Useful life
= ($171,000 - 0) ÷ 25
= $6,840
For First year = $6,840
For Second year = $6,840
It would be the same for the remaining useful life
b. The computation of depreciation for each of the first two years by the double-declining-balance method is shown below:-
First we have to determine the depreciation rate which is shown below:
= One ÷ useful life
= 1 ÷ 25
= 4%
Now the rate is double So, 8%
In year 1, the original cost is $171,000, so the depreciation is $13,680 after applying the 8% depreciation rate
And, in year 2, the ($171,000 - $13,680) × 8% = $12,585.60
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Answer:
Straight-line Depreciation Expense for 2022 and 2023 = $ 14,400, $ 14,400
Explanation:
Vaughn Manufacturing
Depreciation Straight Line Method= Cost - Salvage Value/ Useful Life
Depreciation Straight Line Method= $124,800-$9,600/8-years
Depreciation Straight Line Method=15,200/8= $ 14,400
The straight line depreciation expense does not change. It remains same for the next years as well.
Straight-line Depreciation Expense for 2022 and 2023 = $ 14,400, $ 14,400
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It i a system used in geometry which uses coordinates in order to determine the position of a geometric element (point for example). According to this system each point is specified by a pair of numerical coordinates. </span>
Answer: Hello your question has some missing details hence I will provide an answer based on the general scope of your question
answer ; =([Cost] * 1.07)
Explanation:
Assuming the table heading for estimated cost in July 2014 is named "Cost"
Total estimated cost
Total = Cost * ( 1 + Sales Tax )
= Cost * ( 1 + 0.07 )
= Cost * 1.07
Excel equivalent formula used that can be used = ([Cost] * 1.07)
