What is #4x=-2y+26# in slope-intercept form?

1 Answer
Dec 18, 2017

#y=-2x+13#

Explanation:

Solve for #y#:

#4x=-2y+26#

Add #2y# to both sides.

#2y+4x=26#

Subtract #4x# from both sides.

#2y=-4x+26#

Divide both sides by #2#.

#y=(-4x)/2+26/2#

Simplify.

#y=-2x+13# is in slope-intercept form:

#y=mx+b#,

where:

#m# is the slope and #b# is the y-intercept (value of #y# when #x# is #0#)

graph{y=-2x+13 [-10, 10, -5, 5]}