Answer:
A. y = 1/2x + 2 , B. y = -1/3x + 2 , C. y = -x + 12 , D. y = x - 2 ,
E. y = 3/2x + 12 , F. y = -x + 2
Step-by-step explanation:
First Graph: This graph intersects the y-axis at point ( 0 , 2 ) such that the equation so far can be represented by:
y = _ x + 2
The _ is demonstrated by the slope of the line, and as we can see, Rise/Run = 1/2
This would mean the equation for the graph is y = 1/2x + 2
Second Graph: This graph intersects the y-axis at point ( 0 , 2 ) such that the equation so far can be represented by:
y = _ x + 2
The _ is demonstrated by the slope of the line, and as we can see, Rise/Run = 1/-3 = -1/3
This would mean the equation for the graph is y = -1/3x + 2
Third Graph: This graph intersects the y-axis at point ( 0 , 12 ) such that the equation so far can be represented by:
y = _ x + 12
The _ is demonstrated by the slope of the line, and as we can see, Rise/Run = 1/-1 = -1
This would mean the equation for the graph is y = -x + 12
Fourth Graph: This graph intersects the y-axis at point ( 0 , -2 ) such that the equation so far can be represented by:
y = _ x - 2
The _ is demonstrated by the slope of the line, and as we can see, Rise/Run = 1/1 = 1
This would mean the equation for the graph is y = x - 2
Fifth Graph: This graph intersects the y-axis at point ( 0 , 12 ) such that the equation so far can be represented by:
y = _ x + 12
The _ is demonstrated by the slope of the line, and as we can see, Rise/Run = 3/2
This would mean the equation for the graph is y = 3/2x + 12
Sixth Graph: This graph intersects the y-axis at point ( 0 , 2 ) such that the equation so far can be represented by:
y = _ x + 2
The _ is demonstrated by the slope of the line, and as we can see, Rise/Run = 1/-1 = -1
This would mean the equation for the graph is y = -x + 2
* Sorry for the long explanation
