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To analyze the shape of the graph of it helps to separate the domain into disjoint open intervals whose endpoints A are critical points

To analyze the shape of the graph of ( f ) it helps to separate the domain into disjoint open intervals [ (-infty, A),(A,

Consider the function ( f(x)=2 x^{6}-27 x^{4} ). The ( mathrm{x} )-intercepts occur at ( x= ) NOTE: If there are more  

 

To analyze the shape of the graph of it helps to separate the domain into disjoint open intervals whose endpoints A are critical points of f or f'. Inside each interval there are no crit- ical points of for f', so f' and f" cannot change sign inside the interval. B = = (-,A), (A,B), (B,C), (C,D), (D,E), and (E,) C D= = E = = A Consider the function f(x) = 2x6 - 27x4. The x-intercepts occur at x = NOTE: If there are more than one, separate your answers by a comma. There a y-intercept at y To analyze the shape of the graph of f it helps to separate the domain into disjoint open intervals (-,A), (A,B), (B,C), (C,D), (D,E), and (E,) whose endpoints A B C D = E= A

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The critical points of a function are where fx 0 or fx is undefined In the case of fx 2x6 27x4 fx 12... blur-text-image

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