Certainly! Let's break down the expression [tex]\(x^{6 \cdot x^6}\)[/tex] step-by-step.
1. Understand the expression:
The given expression is [tex]\(x^{6 \cdot x^6}\)[/tex]. This expression involves both an exponentiation and multiplication within the exponent.
2. Identify the base and the exponent:
- The base of the expression is [tex]\(x\)[/tex].
- The exponent of the expression is [tex]\(6 \cdot x^6\)[/tex].
3. Rewrite the exponent:
The exponent can be directly observed as [tex]\(6 \cdot x^6\)[/tex].
4. Combine the base and the exponent:
Combining our base [tex]\(x\)[/tex] and the exponent [tex]\(6 \cdot x^6\)[/tex], we get:
[tex]\[
x^{6 \cdot x^6}
\][/tex]
There is no further simplification needed or any additional steps to calculate since the expression [tex]\(x^{6 \cdot x^6}\)[/tex] is already in its simplified form. Therefore, the final simplified form is:
[tex]\[
\boxed{x^{6 \cdot x^6}}
\][/tex]
