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let f be a continious function on the closed interval [0,2]. If 2<(or equal to)f(x)<(or equal to)4, then the greatest possible value of (integral sign from 0 to 2) f(x)dx is?
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the least it could be is \[\int_0^22dx=2\times 2=4\]
how did you get that?
I don't know either hehehe
how did i get the integral?
more like where did the 2dx come from?
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the least the function can be is 2, so i imagined it was always 2, i.e. it was \(f(x)=2\)
then the integral is base times height, i get \(2\times 2=4\) for the minimum possible value of the integral if the function was always \(f(x)=4\) then \(2\times 4=8\) is the maximum
why is there a base times height thing?
oh I got it now.
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