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What is the absolute maximum and local maximum for f(x)=2e^x
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\[f^'(x)=2e^x\] \[e^x=0\]
that function of \(\large f(x)=2e^x \) is unbounded above..
wouldnt it be does not exist..?
i know the minimum is DNE for sure
what does bounded and unbounded mean
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it looks like your curve has no minimum nor max
it means there is no limit for the highest value of f....
so is it DNE?
yes.
Both absolute and local max and min are ALL DNE..?
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do you know any thing about lim sup and lim inf,thats where i saw this bounded story
correct....
ok thanks!
although the function is bounded below by y=0, there is no absolute min...
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