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Applications of Derivatives Test - 66

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Applications of Derivatives Test - 66
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    The area of a rectangle will be maximum for the given perimeter, when rectangle is a
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  • Question 2
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    Of the given perimeter, the triangle having maximum area is
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    The sufficient conditions for the functions f : R → R is to be maximum at x = a will be
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    Divide 12 into two parts such that the product of the square on one part and the fourth of the second part is maximum
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    The point for the curve y = xex
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    The point (0, 5) is closest to the curve x2 = 2y at
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  • Question 10
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    The sum of two numbers is fixed. Then its multiplication is maximum, when
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