How do you find the sum or difference of #(x^2y-3x^2+y)+(3y-2x^2y)#?

1 Answer
Apr 30, 2018

#-3x^2 -x^2y+4y#

Explanation:

In this expression the brackets are not necessary because it is an addition.

#color(blue)(x^2y) color(red)(" "- 3x^2) color(green)(" "+y +3y) color(blue)(" "-2x^2y)" "larr# identify the like terms

#=color(red)(-3x^2) color(blue)(" "+x^2y -2x^2y) color(green)(" "+y+3y)" "larr# re-arrange

#=color(red)(-3x^2)" " color(blue)(-x^2y) color(green)(" "+4y)" "larr# simplify the like terms