raise

a

to the 9th

power,

then find the sum of the result and 2

To raise \( a \) to the 9th power, you calculate:

\[
a^9
\]

Now, to find the sum of this result and 2, you add:

\[
a^9 + 2
\]

Thus, the final expression is:

\[
a^9 + 2
\]

Would you like more details on powers or how to solve for specific values?

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Here are 5 related questions for practice:

1. What is \( a^5 + 7 \)?
2. How would you find the value of \( a^3 + 2 \) when \( a = 2 \)?
3. Simplify the expression \( a^6 + 4a^3 + 2 \).
4. What happens when you subtract 3 from \( a^9 + 2 \)?
5. How do you solve \( a^9 + 2 = 100 \) for \( a \)?

**Tip:** When dealing with powers of a variable, remember to follow the exponentiation rules carefully.

raise a to the 9th power, then find the sum of the result and 2

Learn how to raise a variable to the 9th power and add a constant. This problem focuses on exponentiation and addition, essential concepts in algebra. Suitable for students in Grades 6-8, it provides a simple yet detailed explanation of the solution.

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