How do you find the direct variation equation of the graph through the points (0, 0) and (1, -2)?

1 Answer
Apr 10, 2015

A direct variation equation is of the form
#y = mx# for some constant value #m#
(note that all direct variation equations go through #(0,0)# so this is irrelevant information)

We have that the line of the direct variation equation goes through #(x,y)=(1,-2)#
so substituting this back into the general form we get
#-2 = m(1)#
that is
#m=(-2)#
and the direct variation equation is
#y = -2x#