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It looks like you're working on a problem related to finding the number of Schnauzers, Scotties, and Terriers in a set based on some equations. From the image:

1. The variables are represented as:
   - Schnauzer: \( x \)
   - Scottie: \( x + 3 \)
   - Terrier: \( x - 5 \)

2. You are given three sets of total values:
   - Set 1: 40, 40+3, 40-5 with a total of 78
   - Set 2: 20, 20+3, 20-5 with a total of 58
   - Set 3: 30, 30+3, 30-5 with a total of 88

The task might involve solving the equations to find the number of each type of dog. 

Would you like me to go through one of the rows to show the steps for solving this, or do you want to check something specific?

Here are 5 related questions to help expand:
1. How do you set up an equation to find \( x \) using one of the total values?
2. What is the relationship between \( x \) and the other variables?
3. How can you verify if your solution for \( x \) is correct for all three sets?
4. How does adjusting \( x \) impact the sum of each column?
5. Can this system of equations be solved using a different method, like substitution?

**Tip**: Always double-check each calculation to ensure consistency across all rows.

How many Schnauzers, Scotties, and Terriers are there? Solve using equations.

This problem explores how to use algebraic equations to solve for the number of Schnauzers, Scotties, and Terriers. Given a table with total numbers for each breed, learn how to set up and solve the system of equations. Ideal for students in Grades 7-9.

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