Simplify: $$ \log \left(100^{3 x}\right) $$ $$ 2 x^{3} \quad x^{6} \quad 3 \quad 5 x \quad 6 x \quad 10^{2+3 x} \quad x^{5} \quad $$ None of these

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Calculate or simplify the expression $$ \log(100^{3x}) $$.
Simplify the expression by following steps:
- step0: Solution:
  $$\log_{10}{\left(100^{3x}ight)}$$
- step1: Write in exponential form:
  $$\log_{10}{\left(10^{2	imes 3x}ight)}$$
- step2: Simplify the expression:
  $$2	imes 3x$$
- step3: Calculate:
  $$6x$$
The simplified form of $$ \log \left(100^{3x}ight) $$ is $$ 6x $$.
The simplified form is $$ 6x $$.

Simplify:
None of these

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Simplify: None of these