Parallel and Perpendicular Writing Equations

Write the equation of a line PARALLEL to y = 2x + 3 that passes through the point (3, 1).

Write the equation of a line PERPENDICULAR to y = -2x + 1 that passes through the point (2, 3).

Write the equation of a line PERPENDICULAR to $$y=\frac{1}{3}x-9$$  that passes through the point (-6, 10).

Write the equation of a line PARALLEL to 3x - y = 2 that passes through the point (1, 5).

Graph a line that is Perpendicular to the line shown and goes through point (6, 7).

Find a line parallel to 2x - 3y = 12 and goes through (12, 4)

y = ​ (a)   x ​ ​ (b)   (c)  

Sadie graphed the equations y = 4 and y = -7. These lines are ​ (a)   and their slopes equal ​ (b)   .

For the points $$A\left(-3,2\right)$$ , $$B\left(-3,7\right)$$ , and $$C\left(2,7\right)$$ , find the equation of the line through B that is perpendicular to $$\overleftarrow{A}\overrightarrow{C}$$ .

In a coordinate plane two nonvertical lines are ​ (a)   if the product of their slopes are -1

Mabel graphed the equations y = (1/3)x + 2 and y = 3x + 2.

These lines are​ ​ (a)   because their slopes are ​ (b)   .