Solve for w w(w-6)^2=0

$w {(w - 6)}^{2} = 0$

Step 1

If any individual factor on the left side of the equation is equal to $0$ , the entire expression will be equal to $0$ .

$w = 0$

${(w - 6)}^{2} = 0$

Step 2

Set $w$ equal to $0$ .

$w = 0$

Step 3

Set ${(w - 6)}^{2}$ equal to $0$ and solve for $w$ .

Set ${(w - 6)}^{2}$ equal to $0$ .

${(w - 6)}^{2} = 0$

Solve ${(w - 6)}^{2} = 0$ for $w$ .

Set the $w - 6$ equal to $0$ .

$w - 6 = 0$

Add $6$ to both sides of the equation.

$w = 6$

Step 4

The final solution is all the values that make $w {(w - 6)}^{2} = 0$ true.

$w = 0, 6$