Depreciation on : |
1) Straight line method: |
Total cost of equipment = purchase cost + transport + installation + testing |
Total cost of equipment = 1000000+12000+40000+30000 = 1082000 |
Depreciation for 10 months only. |
Depreciation = [(total cost - salvage)/Number of years]* 10/12 |
Depreciation = [(1082000-60000)/12]*10/12 = 70972.22 |
2) Units of production method: |
Depreciation per unit = (total cost - salvage)/Life production in units |
Depreciation per unit = (1082000-60000)/364000 = 2.807692 per unit |
Year's depreciation = 40000 * 2.807692 = 112307.70 |
3) Sum of the years digits method: |
total sum of years = 12 * (12+1)/2 =78 |
Depreciation = (total cost - salvage)*(12/78)* (10/12) |
Depreciation = (1082000-60000)*(12/78)* (10/12)= 131025.60 |
4) Double declining balance method: |
depreciation rate = 100 * 2/12 = 16.67% |
Depreciation = total cost * double depreciation rate * 10/12 |
Depreciation = 1082000 * 16.67% * 10/12 = 150307.80 |
Dordine Company acquired equipment on March 1, 2020, at a cash cost of $1,000,000. Transportation charges...
Here is the problem: Dordine Company acquired equipment on March 1, 2020, at a cash cost of $1,000,000. Transportation charges amounted to $12,000, installation cost was $40,000, testing costs were $30,000, and the payment of a fine for not getting the proper permit for moving the equipment was $1,000. The equipment was estimated to have a useful life of 12 years and a salvage value of $60,000 at the end of its life. It was further estimated that the equipment...
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