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1. Match the functions in Column A with the corresponding (signed) area between its graph and the interval [−1,1][−1,1] on the X-axis in column B and the images of their graphs and the highlighted region corresponding to the area computed in Column C, given in Table M2W3G1.
2. A cylinder of radius �x and height 2ℎ2h is to be inscribed in a sphere of radius �R centered at O as shown in Figure M2W3G1
The volume of such a cylinder is given by �=2��2ℎV=2πx2h and the surface area of the outer curved surface is given by �=4��ℎS=4πxh. Choose the set of correct options.
3. Which of the curves in the following figures enclose a negative area on the �X axis in the interval [0,1][0,1]?
Suppose �1(�)=�3f1(x)=x3 and �2(�)=�f2(x)=x denote the profits of Company A and Company B, respectively, throughout 1 year (the beginning of the year is denoted by �=0x=0 and the ending denoted by �=1x=1). The predicted profits of Company A and Company B in the same year are given by the functions �1(�)=�g1(x)=x and �2(�)=��g2(x)=ex, respectively. The curves represented by the functions �1f1 and �1g1 are shown in Figure M2W3G2, and the curves represented by the functions �2f2 and �2g2 are shown in Figure M2W3G3.
4. What will the absolute difference between the minimum values of �2f2 and �2g2 in the interval [0,1][0,1] be?
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6. Let �(�)=�3−3�+11f(x)=x3−3x+11. What is the local minimum value of �f attained at a critical point?
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7. Let �(�)=38�2+406f(x)=38x2+640, 0≤�≤60≤x≤6. The estimated area obtained by dividing the interval into 3 sub-intervals of equal length and the left end points of the sub-intervals for height of the rectangles is (in square units)
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Let
�(�)={−2�+90≤�≤10�210<�≤20f(x)={−2x+9x20≤x≤1010<x≤20
8. What is the global minimum of �f on [0,20][0,20]
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9. If �−�=10x−y=10, find the least value of 2��2xy.
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