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On January 1, Clayton Cranes purchased a crane for $228,000. Clayton expects the crane to remain useful for eight years (1, 600,000 lifts) and to

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On January 1, Clayton Cranes purchased a crane for $228,000. Clayton expects the crane to remain useful for eight years (1, 600,000 lifts) and to have a residual value of $20,000. the company expects the crane to be used 100,000 lifts the first year. Compute the first-year depreciation expense on the crane using the following methods: Straight-line Units-of-production (Round depreciation per unit to two decimals. Round depreciation expense to the nearest whole dollar.) Double-declining-balance (Round depreciation expense to the nearest whole dollar.) Compute the first-year depreciation expense on the crane using the straight-line method. Begin by selecting the formula to calculate the company's first-year depreciation on the crane using the straight-line method. Then enter the amounts and calculate the depreciation for the first year. = Straight-line depreciation Compute the first-year depreciation expense on the crane using the units-of-production method. Before calculating the first-year depreciation on the crane using the units-of-production method, calculate the depreciation expense per unit. Select the formula, then enter the amounts and calculate the depreciation per unit. (Round depreciation per unit to two decimals. X.XX.) = Depreciation per unit Now, select the formula, enter the amounts, and calculate the company's first-year depreciation on the crane using the units-of-production method. (Round depreciation expense to the nearest whole dollar.) Compute the first-year depreciation expense on the crane using the double-declining-balance method. Begin by selecting the formula to calculate the company's first-year depreciation on the crane using the double-declining-balance method. Then enter the amounts and calculate the depreciation for the first year. (Enter "0" for items with a zero value. Do not round the interim calculation. Round depreciation expense to the nearest whole dollar.) Double-declining

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