1. When graphing $y = \frac{1}{3}x - 2$ by plotting points, which set of x-values would be the most convenient to avoid fractional coordinates?
2. When graphing $y = \frac{3}{2}x - 2$, why might plotting points with multiples of 2 for x be preferable to finding the x-intercept?
3. For the equation $y = 3x + 1$, a point on its graph has an x-coordinate of 2. What is the corresponding y-coordinate? The point is $(2, \_\_\_)$.
4. Which of the following points is NOT a solution to the equation $y = -2x + 5$ and therefore does not lie on its graph?
5. To graph the equation $y = \frac{1}{4}x - 1$, a student chooses $x = 8$ to avoid fractions. What is the corresponding y-value for the point $(8, y)$? $y = \_\_\_$
6. When graphing a line, why is it recommended to plot three points instead of the minimum of two?
7. A point on the graph of the equation $y = x - 5$ has a y-coordinate of $-2$. What is the x-coordinate of this point? $x = \_\_\_$
8. Which of the following points lies on the graph of the equation $x = -2$?
9. The graph of the equation $x = 5$ is a...
10. Which of the following points lies on the graph of the equation $x = -5$?