if x+y =0 then maximum value of xy is
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Answered by
0
Step-by-step explanation:
Given, x+y=10
⇒y=10−x ...(i)
Now, f(x)=xy=x(10−x)=10x−x
2
Thus f
′
(x)=10−2x
For maximum value of f(x), put f
′
(x)=0
⇒10−2x=0⇒x=5
Thus x=5 and y=5 [from equation (i)]
Hence, maximum value of xy=5×5=25.
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Answered by
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Step-by-step explanation:
infinite ... for examplw 100+(-100) =0 ,100×100 is 10000
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