Solve for $$ x $$ : $$ 0=(x+3)(x-9)(x+5) $$ Answer: $$ x=\square $$ or $$ x=\square $$

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Solve the equation $$ 0=(x+3)(x-9)(x+5) $$.
Solve the equation by following steps:
- step0: Solve for $$x$$:
  $$0=\left(x+3ight)\left(x-9ight)\left(x+5ight)$$
- step1: Swap the sides:
  $$\left(x+3ight)\left(x-9ight)\left(x+5ight)=0$$
- step2: Separate into possible cases:
  $$\begin{align}&x+3=0\&x-9=0\&x+5=0\end{align}$$
- step3: Solve the equation:
  $$\begin{align}&x=-3\&x=9\&x=-5\end{align}$$
- step4: Rewrite:
  $$x_{1}=-5,x_{2}=-3,x_{3}=9$$
The solutions to the equation $$0=(x+3)(x-9)(x+5)$$ are $$x=-5$$, $$x=-3$$, and $$x=9$$.
$$ x=-5 $$, $$ x=-3 $$, or $$ x=9 $$.

Solve for \( x \) : \[ 0=(x+3)(x-9)(x+5) \] Answer: \( x=\square \) or \( x=\square \)

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