the maximum value of y=25x^2+5-10x
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For maximum and minimum value, we can put dxdy=0.
or dxdy=50x−10
Put, dxdy=0,∴x=51
Further, dx2d2y=50
or dx2d2y has positive value at x=51.
Therefore, y has minimum value at x=51.
Substituting x=51 in given equation, we get
ymin=25(51)2+5−10(51)=4
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