$\frac{y}{3}=x$  

What type of variation?

What type of variation?

What type of variation?

What type of variation?

What type of variation?

What type of variation?

If y varies directly as x, and the constant of variation is  $-3$ , which equation represents this relationship? 

If the point $\left(2,\ -10\right)$   lies on the graph of an inverse variation, which represents the inverse variation equation?

If the point $\left(12,\ 4\right)$  lies on the graph of a direct variation, what is the constant of variation? 

The point shown is an element of a direct variation. What are two other points that are also elements of this direct variation?

A relation is shown in the table.

Which statement about this relation is true?

Two relationships are described:

Relationship A: John walked 6 miles in 2 hours, then he walked 12 miles in 4 hours.

Relationship B: Adam baked 200 cookies in 2 hours, then he baked 500 cookies in 3 hours.

Which statement is true about these relationships?

The point shown is an element of a direct variation. What are two other points that are also elements of this direct variation?

Translate the statement below into an algebraic expression:

One less than the square of a number

Simplify the following expression:

 $2m^2-16-4m+5m^2-12+4m$  

What is the solution to $x+5\left(x+4\right)\ge6x-2\left(x+5\right)$ ?