The exponent of a number typically refers to the power to which a number is raised. However, if you're referring to the scientific notation of \( 7654.608 \), we express it as:

\[
7.654608 \times 10^3
\]

Here, \( 10^3 \) is the exponent, and the base is 10.

Would you like more details on how to derive the scientific notation?

Here are 5 questions to expand your understanding:
1. How do you express a number in scientific notation?
2. What is the significance of an exponent in mathematical expressions?
3. How can exponents be used to simplify large or small numbers?
4. What rules govern operations involving exponents?
5. How does the exponent change when multiplying or dividing numbers in scientific notation?

**Tip:** When working with exponents, remember that \( 10^0 \) is always equal to 1, regardless of the value of the base.

Explore how to express the number 7654.608 in scientific notation, breaking it down into 7.654608 × 10^3. Learn key concepts like exponents and scientific notation, suitable for students in Grades 8-10.

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