Linear & Non-Linear Graphs

The point (-3, 0) is located on

• The x-axis

• The y-axis

Select which rule corresponds to the table of values

• $y=-x+1$

• $y=x+1$

• $y=-x-1$

• $y=x-1$

• $y=-x$

The gradient of the line passing through the points

 $\left(-3,\ \frac{1}{2}\right)$  and  $\left(5,\ -\frac{7}{2}\right)$  is

• -1

•  $-\frac{1}{2}$  

• 0

•  $\frac{1}{2}$  

• 1

 $3x+4y=12$  

The gradient of the line above is

•  $\frac{4}{3}$  

• 3

• 4

•  $-\frac{3}{4}$  

• -3

Select the equation of the linear graph shown

• 
  

  $y=2x-6$
  

• $y=2x-8$

• $y=-2x-6$

• $y=-2x-4$

• $y=-2x-8$

 $y=\frac{5}{x}$  

Select the vertical asymptote for the equation shown

•  $x=0$  

•  $x=5$  

•  $y=0$  

•  $y=5$  

•  $y=x$  

 $\left(x+1\right)^2+\left(y-2\right)^2=9$  

Select the radius for the graph of the equation shown

•  $\left(1,-2\right),\ r=9$  

•  $\left(1,-2\right),\ r=3$  

•  $\left(-1,\ 2\right),\ r=9$  

•  $\left(-1,\ 2\right),\ r=3$  

•  $\left(1,-2\right),\ r=81$  

 $y=-x^{2\ }+4$  

For the graph of the equation shown, what is the correct turning point of the parabola

• a maximum at (0, -4)

• a minimum at (4, 0)

• a maximum at (-4, 0)

• a minimum at (0, -4)

• a maximum at (0, 4)

Select the correct equation for the graph shown

• $y=x^2-4$

• $y=-\left(x-2\right)^2-4$

• $y=\left(x+2\right)^2+4$

• $y=-\left(x+2\right)^2$

• $y=-x^2+2$

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