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The problem asks for an equation that shows how the total cost $ y $ depends on the number of sets of pattern blocks bought, $ x $, given that each set costs $6.

### Solution:
Since each set costs $6, and the total number of sets bought is $ x $, the total cost $ y $ can be calculated by multiplying the cost per set by the number of sets:

\[
y = 6x
\]

This is the required equation that shows how the total cost $ y $ depends on the number of sets $ x $.

Let me know if you need further details or have any questions! Here are five related questions you might find useful:

1. What would the total cost be if 10 sets were bought?
2. How does the equation change if the price per set increases to $8?
3. What does the variable $ x $ represent in the equation $ y = 6x $?
4. If the total cost was $30, how many sets were bought?
5. What type of function is represented by the equation $ y = 6x $?

**Tip:** When dealing with linear equations, the coefficient of $ x $ represents the rate of change or cost per unit in real-life problems.

The math department at Kennedy Middle School is planning to buy some pattern blocks that cost $6 per set. Write an equation that shows how the total cost, y, depends on the number of sets bought, x. Do not include dollar signs in the equation.

Learn how to calculate the total cost y for pattern blocks at $6 per set using the linear equation y = 6x. This problem introduces the concept of a cost function, suitable for Grades 6-8.

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