Math

QuestionFind the annual straight-line depreciation for an item costing \15,963withalifeof13years.Use15,963 with a life of 13 years. Use D=(1/n)x$.

Studdy Solution

STEP 1

Assumptions1. The cost of the item is $15,963. The useful life of the item is13 years3. The depreciation is calculated using the straight-line method, which means the item depreciates at a constant rate every year

STEP 2

The formula for calculating the annual straight-line depreciation is=1n×x = \frac{1}{n} \times xwhere- $$ is the annual depreciation, - $n$ is the useful life of the item in years, - $x$ is the cost of the item.

STEP 3

Now, plug in the given values for the cost of the item and the useful life of the item to calculate the annual depreciation.
=113×$15,963 = \frac{1}{13} \times \$15,963

STEP 4

Calculate the annual depreciation.
=113×$15,963=$1227.92 = \frac{1}{13} \times \$15,963 = \$1227.92The annual straight-line depreciation is approximately $1227.92 per year. However, we need to round this to the nearest cent.

STEP 5

Round the annual depreciation to the nearest cent.
=$1227.92$1227.92 = \$1227.92 \approx \$1227.92The annual straight-line depreciation is approximately $1227.92 per year, rounded to the nearest cent.

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