Answer :

To solve the problem [tex]\(\frac{13}{15} = \frac{\|}{45}\)[/tex], we need to find the missing numerator that makes the two fractions equivalent.

Here’s a step-by-step guide to solving it:

1. Understand the Problem:
- We have an equation of two fractions: [tex]\(\frac{13}{15}\)[/tex] and [tex]\(\frac{\|}{45}\)[/tex].
- We need to find the value that should replace the [tex]\(\|\)[/tex] to make the two fractions equal.

2. Set up the Equation:
- When two fractions are equal, their cross-products are also equal. This is known as cross-multiplication.
- So, we set up the equation: [tex]\(13 \times 45 = \| \times 15\)[/tex].

3. Perform the Cross-Multiplication:
- Calculate [tex]\(13 \times 45\)[/tex], which equals 585.

4. Solve for the Missing Numerator:
- Using the equation from step 2: [tex]\(585 = \| \times 15\)[/tex].
- To find the value of [tex]\(\|\)[/tex], divide both sides of the equation by 15: [tex]\(\| = \frac{585}{15}\)[/tex].

5. Calculate the Result:
- Divide 585 by 15 to get 39.

6. Conclusion:
- The missing number in the fraction is 39.

So, the complete fraction that makes the equation true is [tex]\(\frac{39}{45}\)[/tex].

Thanks for taking the time to read Enter the correct number in the box tex frac 13 15 frac 45 tex. We hope the insights shared have been valuable and enhanced your understanding of the topic. Don�t hesitate to browse our website for more informative and engaging content!

Rewritten by : Barada