Question

the graph shows the straight-line depreciation of a computer system initially valued at $5,000 across a span of 3 years. round to the nearest dollar.
depreciation of computer system
graph with x-axis labeled years (0 to 4) and y-axis labeled computer system value (0 to 6,000), red line from (0,5000) to (3,0)

Explanation:

Since the problem isn't fully stated (e.g., what's being asked about the depreciation graph, like finding the depreciation rate, value at a certain year, etc.), we can't provide a solution yet. But if we assume a common question like finding the slope (depreciation rate) or the equation of the line:

If finding the slope (depreciation rate):

Step1: Identify points

The line passes through $(0, 5000)$ (initial value, 0 years) and $(3, 0)$ (value after 3 years).

Step2: Calculate slope

Slope $m = \frac{y_2 - y_1}{x_2 - x_1} = \frac{0 - 5000}{3 - 0} = \frac{-5000}{3} \approx -1667$ (depreciation per year).

If the actual question is different (e.g., value at year 1, equation of the line), the solution would adjust. Please provide the full question for a precise answer.

Answer:

$\frac{-5000}{3} \approx -1667$ dollars per year (or specific value depending on question)