each friday, the school prints 400 copies of the school newsletter. the equation c = 400w models the…

each friday, the school prints 400 copies of the school newsletter. the equation c = 400w models the relationship between the number of weeks and the total number of copies of the newsletters printed. what is true of the graph of this scenario? a viable point on the graph is. the values of w must be.

each friday, the school prints 400 copies of the school newsletter. the equation c = 400w models the relationship between the number of weeks and the total number of copies of the newsletters printed. what is true of the graph of this scenario? a viable point on the graph is. the values of w must be.

Answer

Explanation:

Step1: Analyze the equation

The equation $c = 400w$ is a linear - relationship where $c$ is the total number of copies and $w$ is the number of weeks. Since the number of weeks cannot be negative in this real - world context, $w\geq0$.

Step2: Find a viable point

When $w = 1$ (1 week), $c=400\times1 = 400$. So a viable point on the graph is $(1,400)$.

Answer:

A viable point on the graph is $(1,400)$. The values of $w$ must be non - negative.