https://file.aiquickdraw.com/mathbot/file/1726668794949cd0yic56.pdf

I found a variety of questions from the document you've uploaded. One example is:

**Question 4**:
- Given the equation:  
\[
\frac{5x}{3} + \frac{5x + 24}{3} + \frac{5x}{3} = x
\]
Find the value of \(1 - x\).

The answer choices are:
A. -2  
B. \(-\frac{1}{3}\)  
C. \(\frac{19}{7}\)  
D. 3

Would you like to proceed with the solution to this problem, or focus on a different question?

### Here are five relative questions that build on this content:
1. How do you simplify an equation involving multiple fractions like this one?
2. How would the equation change if one of the terms was squared, e.g., \(\left(\frac{5x}{3}\right)^2\)?
3. What happens if we substitute a specific value for \(x\) into the equation?
4. How can you solve this equation graphically rather than algebraically?
5. What techniques are commonly used to solve linear equations?

### Tip:
When dealing with multiple fractions in an equation, it's often helpful to eliminate the denominators early by multiplying through by the least common denominator (LCD).

Given the equation: (5x / 3) + (5x + 24) / 3 + (5x / 3) = x, find the value of 1 - x. The answer choices are: A. -2, B. -1/3, C. 19/7, D. 3.

Learn how to solve a linear equation involving fractions: (5x / 3) + (5x + 24) / 3 + (5x / 3) = x. This detailed guide walks through the process of simplifying fractions, solving for x, and finding the value of 1 - x. Suitable for Grades 9-11.

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