How do you write #-12x-2y>=42# in slope-intercept form?

1 Answer
Nov 2, 2016

Solve for #y#.

Explanation:

#-12x-2y>=42#

Add #12x# to both sides.

#-2y>=12x+42#

Divide both sides by #-2#.

#y>=(12x)/(-2)+42/(-2)#

Simplify.

#y>=-6x-21#

The graph will have a negative slope (-6) and the y-intercept is #-21#. Because this includes an #>=# symbol, a solid line will form the boundary, and the area to the right of the line will be shaded.

graph{y>=-6x-21 [-9.42, 10.58, -3.91, 6.09]}