Graph k(x)=2x2+8x+9\displaystyle {k}{\left({x}\right)}={2}{x}^{{2}}+{8}{x}+{9} on the Cartesian plane to the right.
To graph the function you'll first have to plot the vertex (high/low point), then any other point.

k(x)\displaystyle {k}{\left({x}\right)}  is increasing on the interval(s):   

 k(x)\displaystyle {k}{\left({x}\right)}  is decreasing on the interval(s):   

k(x)\displaystyle {k}{\left({x}\right)} has a maximum of at x =

 k(x)\displaystyle {k}{\left({x}\right)}  has a minimum of at x =

The domain of k(x)\displaystyle {k}{\left({x}\right)} is:   

The range of k(x)\displaystyle {k}{\left({x}\right)} is:   

If any of the above do not exist, enter DNE in the appropriate box(es).

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