Answer:

Explanation:
To find the slope of a graph, we use the formula below:

m = slope
(x1, y1) = coordinates of first point in the line
(x2, y2) = coordinates of second point in the line
Step 1: Find any two points on the line
Lets choose: (0, 3) and (2, 4)
Step 2: Put these points into the slope formula
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Step 3: Substitute points into formula

Step 4: Subtract 3 from 4 and 0 from 2

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Another way you could easily do this is:
Step 1: Find two ponts on the line
For this problem, let's use (0, 3) and (2, 4)
Step 2: Then from the first point, how much do you need to go up and to the left or right to get to the second point
For this problem, we start on the on the point (0, 4) and go up by 1 and then to the right by 2
Step 3: Then you do rise over run to get the slope
The slope is rise over run:
Rise = 1
Run = 2
So, the slope is 1/2
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