The graph of f\' (x) = x^2 to the left and to the right. The graph of f(x) = x^2

Question

The graph of f' (x) = x^2 to the left and to the right. The graph of f(x) = x^2 to the left and to the right. True or false: Odd-degree polynomial functions have graphs with opposite behavior at each end. True or false Even-degree polynomial functions have graphs with the same behavior at each end. Every real zero of a polynomial function appears as a an of the graph. If r is a zero of even multiplicity, then the graph touches the x-axis and at r, If r is a zero of odd multiplicity, then the graph the x - axis at r.

Explanation / Answer

6)
The graph of x^2 is positive to the left and positive to the right

7)
The graph of -x^2 is negative to the left and negaitive to the right

8)
True
Odd degree polynomial will be positive on one side and negative on other side

9)
True
Odd degree polynomial is either positive or negative at each end

I am allowed to answer only 4 parts at a time

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