https://file.aiquickdraw.com/mathbot/file/1726301773053x80metow.jpg

The image shows the expression \( \frac{1}{6^6} \), and you are asked to rewrite it without using fractions.

To eliminate the fraction, you can express this in terms of negative exponents:

\[
\frac{1}{6^6} = 6^{-6}
\]

So, the expression without a fraction is \( 6^{-6} \).

Would you like further clarification on negative exponents or more details on exponent rules?

Here are 5 related questions you may find helpful:
1. What is the general rule for writing fractions as negative exponents?
2. How can you simplify expressions with multiple exponents?
3. How do you evaluate \( 6^{-6} \) as a decimal?
4. How do negative exponents behave in multiplication and division?
5. Can negative exponents be applied in real-life scenarios?

**Tip:** When rewriting fractions with exponents, always remember the rule \( \frac{1}{a^n} = a^{-n} \).

Rewrite the expression \( \frac{1}{6^6} \) without fractions.

Learn how to rewrite the expression 1/6^6 without using fractions by applying the rule for negative exponents. This solution demonstrates how \( \frac{1}{6^6} \) can be expressed as \( 6^{-6} \). Suitable for middle school students in Grades 6-8.

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