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The problem is asking you to express \( 100,000,000,000 \) as a power of 10, i.e., in the form \( 10^x \).

To solve this, we need to determine the exponent \( x \) such that:

\[
100,000,000,000 = 10^x
\]

Counting the zeros in \( 100,000,000,000 \), we observe that there are 11 zeros. This means:

\[
100,000,000,000 = 10^{11}
\]

Therefore, \( x = 11 \).

Would you like more details on this, or do you have any questions?

### Related questions:
1. How do you express \( 1,000,000 \) as a power of 10?
2. What is \( 10^3 \) in standard form?
3. How do you solve \( 10^x = 1,000,000,000 \)?
4. What is the value of \( x \) if \( 10^x = 0.0001 \)?
5. How many zeros are there in \( 10^5 \)?

### Tip:
To express large numbers as powers of 10, simply count the number of zeros and use that count as the exponent.

Express 100,000,000,000 as a power of 10: 100,000,000,000 = 10^x, where x = ?

Learn how to express 100,000,000,000 as a power of 10. This problem covers basic exponent rules and powers of 10 concepts. Suitable for students in Grades 5-7, with a step-by-step solution provided.

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