If a = 0, find [i]H[/i](0)
If a = 0, find [i]H[/i](1)
If a = 0, find [i]H[/i](2)
If a = 0, find [i]H[/i](3)
If a = 0, find [i]H[/i](4)
If a = 0, find [i]H[/i](-1)
If a = 0, find [i]H[/i](-2)
If a = 0, find [i]H[/i](-3)
If a = 0, find [i]H[/i](-4)
On what open intervals contained in -4 < x < 4 is the graph of [i]h[/i] increasing?
On what open intervals contained in -4 < x < 4 is the graph of [i]h[/i] decreasing?
On what open intervals contained in -4 < x < 4 is the graph of [i]h[/i] concave up?
On what open intervals contained in -4 < x < 4 is the graph of [i]h[/i] concave down?
At what value(s) of x does [i]h [/i]have a relative minimum?
At what value(s) of x does [i]h [/i]have a relative maximum?
At what value(s) of x does [i]h [/i]have an inflection point?
What is the absolute minimum value of [i]h ?[/i]
What is the absolute maximum value of [i]h[/i] ?