Solve for x $$ 25(3)^{x}=2025 $$ $$ x= $$

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Solve the equation $$ 25(3)^{x}=2025 $$.
Solve the equation by following steps:
- step0: Solve for $$x$$:
  $$25	imes 3^{x}=2025$$
- step1: Divide both sides:
  $$\frac{25	imes 3^{x}}{25}=\frac{2025}{25}$$
- step2: Divide the numbers:
  $$3^{x}=81$$
- step3: Rewrite in exponential form:
  $$3^{x}=3^{4}$$
- step4: Set the exponents equal:
  $$x=4$$
The solution to the equation $$25(3)^{x}=2025$$ is $$x=4$$.
$$ x=4 $$

Solve for x

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