https://file.aiquickdraw.com/mathbot/file/17278875508337d1h10hw.jpg

The equation provided is $ y = 1.5x $, where $ y $ represents the cost of tacos, and $ x $ represents the number of tacos. This means that each taco costs $1.50.

### Table of values:
- For $ x = 4 $:
  Using the equation $ y = 1.5x $:
  \[
  y = 1.5 \times 4 = 6
  \]
  Therefore, $ y = 6 $. So, the missing value in the table for $ x = 4 $ is **6**.

### Clarifying the mistake in the table:
The value for $ x = 6 $ is marked incorrect in the table. Let's verify:
- For $ x = 6 $:
  \[
  y = 1.5 \times 6 = 9
  \]
  So, $ y $ should be 9 instead of the 6 that is shown.

Now the corrected table should look like this:
- $ x = 0 $, $ y = 0 $
- $ x = 2 $, $ y = 3 $
- $ x = 4 $, $ y = 6 $
- $ x = 6 $, $ y = 9 $

### Points to plot on the graph:
- $ (0, 0) $
- $ (2, 3) $
- $ (4, 6) $
- $ (6, 9) $

Would you like more details or have any questions?

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Here are some related questions for further understanding:
1. What is the slope of the equation $ y = 1.5x $, and what does it represent?
2. How do you determine the total cost if 8 tacos are purchased using the same equation?
3. How would the graph change if the price per taco increased to $2 each?
4. What kind of relationship (linear, exponential, etc.) is represented by the equation $ y = 1.5x $?
5. How would you write an equation if the cost per taco decreased to $1.25?

**Tip:** For linear equations like $ y = mx $, the coefficient $ m $ represents the rate of change (in this case, the price per taco).

Tacos at Tina's Tacos are $1.5 each. Complete the table of values and plot the points on the graph based on the equation y = 1.5x.

Learn how to solve a linear equation where y = 1.5x to determine the cost of tacos at Tina's Tacos. The table of values and graph plotting demonstrate this concept, suitable for students in Grades 6-8.

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