Use the maximum/minimum finder on a graphing calculator to determine the approximate location of all local extrema.
-$f(x)=x^{5}-15 x^{4}-3 x^{3}-172 x^{2}+135 x+0.002$
A) Approximate local maximum at 0.353 ; approximate local minimum at -12.638
B) Approximate local maximum at 0.29 ; approximate local minima at -0.572 and -12.568
C) Approximate local maximum at 0.379 ; approximate local minimum at 12.565
D) Approximate local maximum at 0.379 ; approximate local minima at -0.472 and 12.565

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The Answer of Use the maximum/minimum finder on a graphing calculator to determine the approximate location of all local extrema.
-$f(x)=x^{5}-15 x^{4}-3 x^{3}-172 x^{2}+135 x+0.002$
A) Approximate local maximum at 0.353 ; approximate local minimum at -12.638
B) Approximate local maximum at 0.29 ; approximate local minima at -0.572 and -12.568
C) Approximate local maximum at 0.379 ; approximate local minimum at 12.565
D) Approximate local maximum at 0.379 ; approximate local minima at -0.472 and 12.565

Use the Maximum/minimum Finder on a Graphing Calculator to Determine f(x)=x5−15x4−3x3−172x2+135x+0.002f(x)=x^{5}-15 x^{4}-3 x^{3}-172 x^{2}+135 x+0.002f(x)=x5−15x4−3x3−172x2+135x+0.002

Use the Maximum/minimum Finder on a Graphing Calculator to Determine $f(x)=x^{5}-15 x^{4}-3 x^{3}-172 x^{2}+135 x+0.002$