Solve.
-$-9 y^{2}+w y-x=0$ for $w$
A) $w=\frac{x-9 y^{2}}{y}$

B) $w=\frac{9 y^{2}+y}{x}$

C) $w=\frac{x+9 y^{2}}{y}$

D) $w=-\frac{x+9 y^{2}}{y}$

Name: Solve. -$-9 y^{2}+w y-x=0$ for $w$ A) $w=\frac{x-9 y^{2}}{y}$ B) $w=\frac{9 y^{2}+y}{x}$ C) $w=\frac{x+9 y^{2}}{y}$ D) $w=-\frac{x+9 y^{2}}{y}$
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Question

Solve.
-$-9 y^{2}+w y-x=0$ for $w$
A) $w=\frac{x-9 y^{2}}{y}$

B) $w=\frac{9 y^{2}+y}{x}$

C) $w=\frac{x+9 y^{2}}{y}$

D) $w=-\frac{x+9 y^{2}}{y}$

Quizplus · Accepted Answer

To solve for $w$, isolate $w$ on one side of the equation: $-9y^2 + wy - x = 0$ becomes $wy = x + 9y^2$. Dividing both sides by $y$ gives $w = \frac{x + 9y^2}{y}$.

Solve - −9y2+wy−x=0-9 y^{2}+w y-x=0−9y2+wy−x=0 For www A) w=x−9y2yw=\frac{x-9 y^{2}}{y}w=yx−9y2​ B) w=9y2+yxw=\frac{9 y^{2}+y}{x}w=x9y2+y​ C) w=x+9y2yw=\frac{x+9 y^{2}}{y}w=yx+9y2​

Solve
- $-9 y^{2}+w y-x=0$ For $w$ A) $w=\frac{x-9 y^{2}}{y}$ B) $w=\frac{9 y^{2}+y}{x}$ C) $w=\frac{x+9 y^{2}}{y}$