$\left\{x\ne-1\right\}$ 

 $\left\{x=-1\right\}$ 

 $\left\{x\ne-2\right\}$ 

 $\left\{x=-2\right\}$ 

 $\left(-\infty,0\right)U\ \left(0,\infty\right)$ 

 $\left(-\infty,0\right]U\ \left[0,\infty\right)$  

 $\left(-\infty,3\right)U\ \left(3,\infty\right)$  

 $\left(-\infty,3\right]U\ \left[3,\infty\right)$  

x = -3

x = 1

y=1

y=-3

$\left(-\infty,1\right)U\left(1,\infty\right)$

$\left(-\infty,1\right]U\left[1,\infty\right)$

$\left(-\infty,-2\right)U\left(-2,\infty\right)$

$\left(-\infty,-2\right]U\left[-2,\infty\right)$

D : All real number x ≠ -3

D : All real number x ≠ 1

D : All real number x ≠ 3

D : All real number x ≠ -1

All Real Numbers

$\left\{x\ne0\right\}$

$\left\{x\ne1\right\}$

$\left\{x\ne-1\right\}$

The functions domain is All Reall #s

There is a vertical asymptote at y = −2

There is a vertical asymptote at x = −2

The function is reflected across the x-axis

$\left(6,0\right)\&\left(0,-2\right)$

$\left(0,6\right)\&\left(-2,0\right)$

There are no x and y intercepts of this graph.

x=-1 y = -3

x=1 y = -3

x=-1 y =3

x=1, y=3

x = 2

y = 2

x = 1

y = 1