Answer:
5
Step-by-step explanation:
Answer:
4x-6
Step-by-step explanation:
2(2x) - 2(3)
4x-6
Answer:
y = 5x -4 or you could also write y = 5x + -4
it's still the same thing.
Step-by-step explanation:
Given:
The graph given passes through two points (0, 2) and (-4, 8).
General Idea:
We can find the slope (m) of a line passing through two points say A and B using the below formula.

Applying the concept:
Slope of the line given using the two points (0, 2) and (-4, 8).

Out of the five options given , we need to check which options have slope as -6/4 or -3/2 by rewriting (if needed) the given to slope intercept form y =mx + b and compare the same.
Conclusion:
Rewriting the first option, the slope is -6/4 as shown below.

Rewriting the fourth option, the slope is -3/2 as show below.

Rewriting the fifth option, the slope is -3/2 as shown below.

Divide by 2 throughout the equation
