Question

part 1 of 4
(a) use the linear equation to approximate the average yearly mileage for passenger cars in the united states in year 24. the average yearly mileage for passenger cars in the united states in year 24 was approximately 11964 miles.
alternate answer
the average yearly mileage for passenger cars in the united states in year 24 was approximately 11,964 miles.
part: 1 / 4
part 2 of 4
(b) use the linear equation to approximate the average mileage for year 3, and compare it with the actual value 9428. the average yearly mileage for passenger cars in the country in year 3 was approximately miles. the actual average yearly mileage in year 3 and the approximate average mileage from the linear model are different

Explanation:

Step1: Assume the linear equation is of the form $y = mx + b$. Since the linear - equation is not given in the problem, we cannot perform the full calculation. But if we had the equation, we would substitute $x = 3$ into the equation $y=mx + b$.

Let's assume the linear equation is $y=mx + b$. Substitute $x = 3$ into the equation.

Step2: After getting the value of $y$ (the approximated mileage), we would compare it with the actual value of 9428.

If $y
eq9428$, we say they are different; if $y = 9428$, we say they are the same.

Answer:

Since the linear equation is not provided, we cannot find the approximate mileage for year 3. But if we had the linear equation $y=mx + b$, we would substitute $x = 3$ to get the approximate mileage. Then we would compare this value with 9428 to determine if they are the same or different.