4.3 Graph with Intercepts

Before you get started, take this readiness quiz.

Solve: $3 \cdot 0 + 4 y = −2 .$
If you missed this problem, review the reference.

Find the intercepts of $3 x + y = 12 .$

Find the intercepts of $x + 4 y = 8 .$

Find the intercepts of $3 x – 4 y = 12 .$

Find the intercepts of $2 x – 4 y = 8 .$

Find the intercepts for each equation.

$x + y = 4$

Find the intercepts for each equation.

$x + y = −2$

Find the intercepts for each equation.

$x – y = 5$

Find the intercepts for each equation.

$x – y = −3$

Find the intercepts for each equation.

$x + 2 y = 8$

Find the intercepts for each equation.

$3 x + y = 6$

Find the intercepts for each equation.

$x – 3 y = 12$

Find the intercepts for each equation.

$4 x – y = 8$

Find the intercepts for each equation.

$2 x + 5 y = 10$

Find the intercepts for each equation.

$3 x – 2 y = 12$

Find the intercepts for each equation.

$y = \frac{1}{3} x + 1$

Find the intercepts for each equation.

$y = \frac{1}{5} x + 2$

Find the intercepts for each equation.

$y = 3 x$

Find the intercepts for each equation.

$y = −4 x$

How do you find the x- intercept of the graph of $3 x – 2 y = 6$?

Do you prefer to use the method of plotting points or the method using the intercepts to graph the equation $y = \frac{2}{3} x - 2$? Why?