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Let f(t)=t(4-t)^(1/2) on the interval [-1,3] . Find the absolute maximum and absolute minimum of on this interval.
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\[f(t)=t\sqrt{4-t}\]?
take the derivative... set it equal to 0, also check the undefined part..
and the endpoints
yes
\[f'(t)=\sqrt{4-t}-\frac{t}{2\sqrt{4-t}}\] \[f'(t)=\frac{2(4-t)-t}{2\sqrt{4-t}}\] \[f'(t)=\frac{8-3t}{2\sqrt{4-t}}\]
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set numerator =0 and solve to find the critical point
ok thanks
thank you I really appreciate your help
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