locate-the-critical-points-of-fx-ex-2x-32-and-use-the-second-derivative-test-to-

Question

Locate the critical points of $f (x) = e^{x} {(2 x - 3)}^{2}$ , and use the Second Derivative Test to identify whether these points are local maxima, minima, or neither.

Accepted Answer

Local maximum at $x=-\frac12$ ,

Local minimum at $x=\frac32$ .

Answer

Local minimum at $x=-\frac12$ ,

Local maximum at $x=\frac32$ .

Answer

Local maximum at $f (x) = e^{x} {(2 x - 3)}^{2}$ ,

Local minimum at $x = \frac{1}{2}$ .

Answer

Local minimum at $x=-\frac12$ ,

Local maximum at $x=\frac32$ .

Locate the critical points of f(x)=ex(2x−3)2f\left(x\right)=e^{x}\left(2x-3\right)^2, and use the Second Derivative Test to identify whether these points are local maxima, minima, or neither.

Locate the critical points of $f (x) = e^{x} {(2 x - 3)}^{2}$ , and use the Second Derivative Test to identify whether these points are local maxima, minima, or neither.