Question

Type your response in the box.Go to the graphing tool and graph these equations in the same coordinate plane. Then use the graphs you created to answer the questions.y= 3x - 2y=x+ 2What do the graphs have in common? What's different about the graphs?

Answer 1

Answer: Similarity: Both graphs are increasing as x increases.

Differences:

The graph of the equation y = x + 2 shows linear growth, and the graph of the equation y = 3x – 2 shows exponential growth.

The graph of the equation y = 3x – 2 increases faster than the graph of the equation y = x + 2.

Step-by-step explanation: Edmentum Answer

Answer 2

• Similarity: Point (2,4)

• Differences: y-intercepts and slopes.

Explanation:

Given the equations:

`\begin{gathered} y=3x-2 \\ y=x+2 \end{gathered}`

The two equations are graphed on the same coordinate plane and the graph attached below.

Similarity: The two graphs have point (2,4) in common.

Differences: The two graphs have different y-intercepts and slopes.

Note that if the slope were to be the same with different y-intercepts, they will not have any point in common.