Based off the statement/graph attached inside..... a) Should the graph of g(x) exhibit symmetry about any points? If yes, give the approximate x-coordinates of their locations. If there are none, write NA. x=__________ b) Does the graph of g(x) have any inflection points? yes OR no ? c) For what value of x does g(x) attain its global MAXimum on [-2, 2] ? x=__________ For what value of x does g(x) attain its global MINimum on [-2, 2] ? x=_______ d) If g(-2)=5, what is the relationship between g(-2), g(0), and g(2) ? g(-2) is ****** g(0) is ** ** g(2) ?

Question

Based off the statement/graph attached inside..... a) Should the graph of g(x) exhibit symmetry about any points? If yes, give the approximate x-coordinates of their locations. If there are none, write NA. x=__________ b) Does the graph of g(x) have any inflection points? yes OR no ? c) For what value of x does g(x) attain its global MAXimum on [-2, 2] ? x=__________ For what value of x does g(x) attain its global MINimum on [-2, 2] ? x=_______ d) If g(-2)=5, what is the relationship between g(-2), g(0), and g(2) ? g(-2) is ***<,=, or >*** g(0) is ** <, =, or >** g(2) ?

anonymous · Answer

based off of this:)

kainui · Answer

Try graphing the graph itself based off of the slope at the points -2, -1, 0, 1, and 2. It'll give you a better idea of what g looks like.

anonymous · Answer

is there any way to graph this on wolfram alpha? so that i can post it here? :/

agent0smith · Answer

|dw:1397594339119:dw|
Slope is zero where x=-2, gradually becomes more steeply sloped, to a max negative slope when x=0, then gradually flattens out again to a slope of zero when x=2