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Find the largest real value of :
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\[\sqrt{(x-20)(y-x)}+\sqrt{(140-y)(20-x)}+\sqrt{(x-y)(y-140)}\]where \[-40 \le x \le 100\] and \[-20 \le y \le 200\]
So I guess you take the derivative here with respect to x and y in order to see where the function has a slope of 0. Then you must also look at the end points to make sure they don't have your maximum value either.
any other method
Possibly, what math class is this?
Brilliant ques hmm.. note that each inside sqrt should be an integer.
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you can put some constraints on x and y because you do not want negative numbers example: x-20 ≥ 0 so x≥ 20
that is not helping
no, and with y-x being neg, it is not even true.
ans.80
[casewise]
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