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Which of the following is a candidate for being an extreme value for the function f(x)= -0.5x^2 2^x
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Well, that didn't come out right...
it is given options of 0, 1/2 , 1 and 2
but my answer is so off...
Is this f(x)? \[f(x)=-0.5x^2 2^x\]
If yes, then let's look at it closely. \[x^2 \geq 0\ \text{and}\ 2^x>0\] Therefore, \[x^2 2^x \geq 0 \\ \Rightarrow -0.5x^2 2^x \leq 0\] Now, can any of 1/2, 1, and 2 be a maximum value?
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no if it must be less or equal to 0 ! :)
but dont u need to find the first derivative ?
There's no need, really. It wasn't really asked WHAT the max value was, only which one could possibly be a max value. :D
oh i get it thanks so much for ur help!
No problem. :D
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