Pete bought a new coffee machine for $6,000 to replace the old machine. Suppose the machine is estimated to have a life of 3 years and no residual value at the end of the life. What are the depreciation expenses over the 3-year period using the straight-line and MACRS methods (Please show work)
The 3-year depreciation schedule of the MACRS method is as follows.
Year 1 2 3 4
% 33.33 44.45 14.81 7.41
Year | Straight Line Depreciation Expense | MACRS Depreciation Expense |
1 | ||
2 | ||
3 | ||
4 | ||
Total Depreciation |
Art Angel operated a small seasonal lake marina, renting boats. He runs the business for only four months per year. He bought three new boats for $10,000 each. The new boats are estimated to have a 10-year life and a residual (trade-in) value of $1,200 each. Please answer the following questions. What are the depreciation expenses for the three boats per month using the straight-line method?
1.
Year | Straight Line Depreciation Expense | MACRS Depreciation Expense |
1 | $ 2,000 | $ 1,999.80 |
2 | 2,000 | 2,667 |
3 | 2,000 | 888.60 |
4 | 0 | |
Total Depreciation | $ 6,000 | $ 5,555.40 |
Straight-line depreciation expense per year = ( Cost - Residual Value ) / Estimated Useful Life = $ ( 6,000 - 0 ) / 3 = $ 2,000.
MACRS depreciation expense, Year 1 = $ 6,000 x 33.33 % = $ 1,999.80
MACRS depreciation expense, Year 2 = $ 6,000 x 44.45 % = $ 2,667
MACRS depreciation expense, Year 3 = $ 6,000 x 14.81 % = $ 888.60.
2. Total cost of the boats = $ 10,000 x 3 = $ 30,000.
Estimated residual value = $ 1,200 x 3 = $ 3,600.
Straight Line depreciation expense per year = ( Cost - Residual Value ) / Estimated Useful Life = $ ( 30,000 - 3,600) / 10 = $ 2,640.
Straight Line depreciation expense per month = $ 2,640 / 12 = $ 220
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