Question 1 of 5: Find the Slope and y-intercept from the Graph
A
$$m=\frac{1}{5}, y\hspace{-.15em}-\hspace{-.15em}intercept=(6,0)$$ $$m=\frac{1}{5}$$$$y\hspace{-.15em}-\hspace{-.15em}intercept=(6,0)$$
B
$$m=-3, y\hspace{-.15em}-\hspace{-.15em}intercept=(-6,4)$$ $$m=-3$$$$y\hspace{-.15em}-\hspace{-.15em}intercept=(-6,4)$$
C
$$m=-\frac{1}{3}, y\hspace{-.15em}-\hspace{-.15em}intercept=(6,-2)$$ $$m=-\frac{1}{3}$$$$y\hspace{-.15em}-\hspace{-.15em}intercept=(6,-2)$$
D
$$m=\frac{1}{3}, y\hspace{-.15em}-\hspace{-.15em}intercept=(0,-2)$$ $$m=\frac{1}{3}$$$$y\hspace{-.15em}-\hspace{-.15em}intercept=(0,-2)$$
E
$$m=3, y\hspace{-.15em}-\hspace{-.15em}intercept=(0,-2)$$ $$m=3$$$$y\hspace{-.15em}-\hspace{-.15em}intercept=(0,-2)$$
Question 2 of 5: Find the Slope and y-intercept from the Graph
A
$$m=-\frac{2}{3}, y\hspace{-.15em}-\hspace{-.15em}intercept=(-1,0)$$ $$m=-\frac{2}{3}$$$$y\hspace{-.15em}-\hspace{-.15em}intercept=(-1,0)$$
B
$$m=-\frac{3}{2}, y\hspace{-.15em}-\hspace{-.15em}intercept=(0,-1)$$ $$m=-\frac{3}{2}$$$$y\hspace{-.15em}-\hspace{-.15em}intercept=(0,-1)$$
C
$$m=-3, y\hspace{-.15em}-\hspace{-.15em}intercept=(4,5)$$ $$m=-3$$$$y\hspace{-.15em}-\hspace{-.15em}intercept=(4,5)$$
D
$$m=-2, y\hspace{-.15em}-\hspace{-.15em}intercept=(-7,0)$$ $$m=-2$$$$y\hspace{-.15em}-\hspace{-.15em}intercept=(-7,0)$$
E
$$m=-\frac{4}{3}, y\hspace{-.15em}-\hspace{-.15em}intercept=(4,-7)$$ $$m=-\frac{4}{3}$$$$y\hspace{-.15em}-\hspace{-.15em}intercept=(4,-7)$$
Question 3 of 5: Determine which Statement is True
A
These lines are perpendicular, the product of their slopes is -1
B
These lines are parallel, the slopes are both 1
C
These lines are neither parallel or perpendicular
D
These lines are perpendicular, the slopes are the same
E
These lines are parallel, the slopes are the same
Question 4 of 5: Determine which Statement is True
A
These lines are parallel, the slopes are both 1
B
These lines are neither parallel or perpendicular
C
These lines are perpendicular, the slopes are the same
D
These lines are parallel, the slopes are the same
E
These lines are perpendicular, the product of their slopes is -1
Question 5 of 5: Determine which Statement is True
A
These lines are neither parallel or perpendicular
B
These lines are perpendicular, the product of their slopes is -1
C
These lines are parallel, the slopes are both 1
D
These lines are perpendicular, the slopes are the same
E
These lines are parallel, the slopes are the same