In: Accounting
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last attempt grading.Your answer is partially correct.
Blossom Corp. purchased machinery for $381,450 on May 1, 2020.
It is estimated that it will have a useful life of 10 years,
salvage value of $18,450, production of 290,400 units, and working
hours of 25,000. During 2021, Blossom Corp. uses the machinery for
2,650 hours, and the machinery produces 31,400 units.
From the information given, compute the depreciation charge for
2021 under each of the following methods. (Round
intermediate calculations to 2 decimal places, e.g. 5.25 and final
answers to 0 decimal places, e.g. 45,892.)
(a) |
Straight-line |
$36300 |
||
---|---|---|---|---|
(b) |
Units-of-output |
$enter a dollar amount |
||
(c) |
Working hours |
$enter a dollar amount |
||
(d) |
Sum-of-the-years'-digits |
$enter a dollar amount |
||
(e) |
Declining-balance (use 20% as the annual rate) |
$66118 |
I've looked at other answers and still don't understand how to do these 3 correctly. Thank you in advance!
Note :As a mentioned in the question that only( b),(c) and (d) options are to be attempted
b) Units-of-output = ( Cost - Salvage Value) / Total Productions
= ( $381,450 - $18,450 ) / 290,400
= $363,000 / 290,400
= $1.25 Per Unit
Depreciation under the Units-of-output = 31,400 units * $1.25 Per Unit
= $39,250
Depreciation under the Units-of-output is $39,250
c) Working Hours = ( Cost - Salvage Value) / Total Working Hours
= ( $381,450 - $18,450 ) / 25,000
= $363,000 / 25,000
= $14.52 Per Unit
Depreciation under the Working Hours = 31,400 units * $14,52 Per Hour
= $455,928
Depreciation under the Working Hours is $455,928
d) Sum-of-the-years'-digits
Digits = 10 + 9 + 8 + 7+ 6 + 5 + 4 + 3 + 2 +1
= 55
Depreciation under the sum-of-the-years'-digits method = ($381,450 - $18,450 ) * 10/55
= $66,000
Depreciation under the sum-of-the-years'-digits method is $66,000