Solve the equation #(3W)^2=2W(4W+3)#? Algebra Linear Equations Two-Step Equations and Properties of Equality 1 Answer Shwetank Mauria Feb 2, 2017 #W=0# or #W=6# Explanation: #(3W)^2=2W(4W+3)# is equivalent to #3Wxx3W=2Wxx4W+2Wxx3# or #9W^2=8W^2+6W# or #W^2-6W=0# or #W(W-6)=0# Hence, either #W=0# or #W-6=0# i.e. #W=6# Answer link Related questions How do you solve two step equations? How do you check solutions to two step equations? What is an example of a two step equation with no solution? How do I check to see if the solution is 1 for the equation #2x+1=3#? Is there more than one way to solve a 2 step equation? How do you solve #-m+3=3#? How do you solve #-5y-9=74#? How do you solve #5q - 7 = \frac{2}{3}#? How do you solve #0.1y + 11 =0#? How do you solve #\frac{5q-7}{12} = \frac{2}{3}#? See all questions in Two-Step Equations and Properties of Equality Impact of this question 1256 views around the world You can reuse this answer Creative Commons License