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To express \( 0.000000000001 \) as a power of 10, we count the number of decimal places to move the decimal point to the right until we reach 1. 

The number \( 0.000000000001 \) is equivalent to \( 1 \times 10^{-12} \). Therefore:

\[
0.000000000001 = 10^{-12}
\]

So, \( x = -12 \).

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### Related Questions:
1. What is the power of 10 representation for \( 0.0001 \)?
2. How would you express \( 1000000 \) as a power of 10?
3. What is the general rule for converting small decimal numbers into powers of 10?
4. How do negative exponents work in powers of 10?
5. Can you convert \( 5 \times 10^{-7} \) to a decimal form?

**Tip:** When converting a number to a power of 10, remember to count the places you shift the decimal point; a left shift gives a negative exponent, while a right shift gives a positive exponent.

Express 0.000000000001 as a power of 10, where x = ?.

Learn how to express 0.000000000001 as a power of 10. Understand the concept of exponents and powers of 10, and how to apply scientific notation to small decimal numbers. Suitable for students in Grades 9-12.

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