Difference between revisions of "009A Sample Final 3, Problem 9"

Latest revision as of 16:47, 2 December 2017

Let

g(x)=(2x^{2}-8x)^{\frac {2}{3}}

(a) Find all critical points of $g$ over the $x$ -interval $[0,8].$

(b) Find absolute maximum and absolute minimum of $g$ over $[0,8].$

Solution

Detailed Solution

Return to Sample Exam

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-<span class="exam">Compute
+<span class="exam">Let
-::<span class="exam">a) <math style="vertical-align: -14px">\lim_{x\rightarrow 4} \frac{\sqrt{x+5}-3}{x-4}</math>
+::<math>g(x)=(2x^2-8x)^{\frac{2}{3}}</math>
-::<span class="exam">b) <math style="vertical-align: -14px">\lim_{x\rightarrow 0} \frac{\sin^2x}{3x}</math>
+<span class="exam">(a) Find all critical points of &nbsp;<math style="vertical-align: -4px">g</math>&nbsp; over the &nbsp;<math style="vertical-align: 0px">x</math>-interval &nbsp;<math style="vertical-align: -5px">[0,8].</math>
-::<span class="exam">c) <math style="vertical-align: -14px">\lim_{x\rightarrow -\infty} \frac{\sqrt{x^2+2}}{2x-1}</math>
+<span class="exam">(b) Find absolute maximum and absolute minimum of &nbsp;<math style="vertical-align: -4px">g</math>&nbsp; over &nbsp;<math style="vertical-align: -5px">[0,8].</math>
-{| class="mw-collapsible mw-collapsed" style = "text-align:left;"
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 [[009A_Sample_Final_3|'''<u>Return to Sample Exam</u>''']]

Difference between revisions of "009A Sample Final 3, Problem 9"

Latest revision as of 16:47, 2 December 2017

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