https://file.aiquickdraw.com/mathbot/file/17278882890980s5pgrkn.jpg

Let's break down the problem shown in the image.

The equation provided is:
\[
y = 1.5x
\]
This equation represents the cost, $y$, for buying $x$ tacos at $1.5 per taco.

### Completing the Table:
1. For $x = 0$ (0 tacos): $y = 1.5(0) = 0$, so $y = 0$.
2. For $x = 2$ (2 tacos): $y = 1.5(2) = 3$, so $y = 3$.
3. For $x = 4$ (4 tacos): $y = 1.5(4) = 6$, so $y = 6$.
4. For $x = 6$ (6 tacos): $y = 1.5(6) = 9$, so the correct value is $y = 9$, but the table incorrectly lists 6.

### Corrected Table:
| $x$ (Tacos) | $y$ (Cost) |
|---------------|--------------|
| 0             | 0            |
| 2             | 3            |
| 4             | 6            |
| 6             | 9            |

### Plotting Points on the Graph:
The points you would plot are:
- (0, 0)
- (2, 3)
- (4, 6)
- (6, 9)

Make sure these points form a straight line, since the relationship is linear.

Do you want more details on the graph or further clarification?

### Related Questions:
1. What does the slope of 1.5 in the equation represent in real life?
2. How would the cost change if the price per taco increased to $2?
3. Can you use the equation to determine how many tacos can be bought with $12?
4. How would the graph look if the price per taco was reduced to $1?
5. What would the equation look like if there was a $2 fixed cost in addition to the price per taco?

### Tip:
When working with linear equations, the coefficient of $x$ represents the rate of change (here, the price per taco). The constant term (if any) would represent an initial or fixed cost.

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

Understand how to solve a linear equation involving the cost of tacos at $1.5 each. Complete the table of values and graph the equation y = 1.5x. Learn key concepts of slope, rate of change, and graphing linear equations.

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