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Suppose that the temperature at a point (x,y), on a metal plate is T(x,y)=4x24xy+y2, An ant, walking on the plate, traverses a circle of radius 5 centered at the origin. What is the highest temperature encountered by the ant?





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A particle is at rest at the origin. It moves along the x −axis with an acceleration xx2 , where x is the distance of the particle at time t. The particle next comes to rest after it has covered a distance





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Consider the function f(x)={x3+3x2+1,ifx2cosx,if2<x4ex,ifx>4  Which of the following statements about f(x) is true:





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The curve y=x1+xtanx attains maxima





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The function f(x)=x1+xtanx , 0xπ2 is maximum when 





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The maximum value of 4 sinx + 3 cosx + sin(x/2) + cos(x/2) is





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The critical point and nature for the function f(x, y) = x2 –2x + 2y2 + 4y – 2 is





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A condition that x3+ax2+bx+c may have no extremum is





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If f(x)={x2,02sinx,0, then x = 0 is





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Two non-negative numbers whose sum is 9 and the product of the one number and square of the other number is maximum, are





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