Multiply the following two fractions and express your answer in its simplest form
3-9x5-1=

It seems like you are asking to multiply two fractions, but the notation is unclear. From what you have written, it looks like the problem could be interpreted as multiplying:

\[
\frac{3 - 9x}{5 - 1}
\]

Let’s simplify and multiply the fraction. First, simplify the denominator:

\[
5 - 1 = 4
\]

Now, we have:

\[
\frac{3 - 9x}{4}
\]

This is the final simplified form of the expression. If you need to multiply this by another fraction or expression, please provide that information.

Would you like more details on how to multiply fractions or further clarification?

### Related Questions:
1. How do you simplify algebraic fractions?
2. How do you solve for \(x\) in algebraic fractions?
3. How do you perform operations with fractions and variables?
4. Can you explain the process of cross-multiplying fractions?
5. How do you factor expressions in the numerator and denominator?

**Tip:** Always simplify each part of the fraction before multiplying or dividing them!

Multiply the following two fractions and express your answer in its simplest form: 3 - 9x / 5 - 1 =

Learn how to simplify the algebraic fraction (3 - 9x) / (5 - 1). This step-by-step solution explains how to simplify the expression and provides tips for working with algebraic fractions. Suitable for students in Grades 8-10.

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