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Let's solve part **e** of the problem, which is asking us to write the given expression in the form \( ax^n \).

### Given:
\[
e) \frac{3}{x^2}
\]

### Solution:
We want to express the given expression in the form \( ax^n \). To do this, we rewrite the denominator \( x^2 \) as \( x^{-2} \).

Thus:
\[
\frac{3}{x^2} = 3x^{-2}
\]

### Final Answer:
The expression in the form \( ax^n \) is:
\[
3x^{-2}
\]

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Would you like more details or have any questions about this solution?

Here are 5 related questions:
1. How do you convert a square root to an exponent?
2. How do you handle negative exponents in expressions?
3. Can you simplify expressions with cube roots?
4. How do you express fractions in exponent form?
5. What happens when you multiply terms with exponents?

**Tip:** Remember that a negative exponent indicates the reciprocal of the base raised to the positive exponent.

Write the given expression in the form ax^n for part e, which is 3 divided by x^2.

Learn how to convert the rational expression 3/x^2 into the form ax^n using exponent rules. This problem demonstrates key algebraic concepts such as negative exponents and rational expressions. Suitable for students in Grades 9-10.

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