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Find the absolute min and max values for f(t) = t*sqrt(36-t^2) on the interval [-1,6]
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you need to find the derivative of f(t) first. and find the values that make the derivative function 0. Then also plug in 6 and -1 into the equation to see if the endpoints are max or min values.
I've attempted just that. i got a min value of t = -1 and max val of t = sqrt(18), but those don't appear to be the answers
what did you get for the zeros of the derivative?
sqrt(18) and + or - 6
f(3)=3*sqrt(1)=3*1=3 ab max: (8/3, 3.08) ab min: (-1, -2.24)
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where is the 3 coming from?
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