1. Delia purchased a new car for $23,350. This make and model straight line depreciates to zero after 13 years. a. Identify the coordinates of the x- and y- intercepts for the depreciation equation.
b. Determine the slope of the depreciation.
c. Write the straight-line depreciation equation that models this situation.

a. y-intercept = 23350 and x-intercept = 13

b.

c.

Step-by-step explanation:

Given

Solving (a): The x and y intercepts

The y intercept is the initial depreciation value

i.e. when x = 0

This value is the value of the car when it was initially purchased.

Hence, the y-intercept = 23350

The x intercept is the year it takes to finish depreciating

i.e. when y = 0

From the question, we understand that it takes 13 years for the car to totally get depreciated.

Hence, the x-intercept = 13

Solving (b): The slope

The slope (m) is the rate of depreciation per year

This is calculated by dividing the total depreciation by the duration.

So:

Because it is depreciation, it means the slope represents a deduction.

So,

Solving (c): The straight line equation

The general format of an equation is:

Where

In (a), we have that:

In (b), we have that:

Substitute these values in

Hence, the depreciation equation is:

answer: what equations are there

step-by-step explanation:

the expected value of the random variable : 0, 1 and 2

step-by-step explanation: