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Column - IColumn - IIColumn - III(I)y.(y′)2−xy′(1+y)+x2=(i)[y]=1,where [.] is greatest(p)Curve is bounded with area, π0, y(√3)=2integer function(II)y′=y2−x22xy, y(1)=1(ii)Maximum value of y is 3(Q)Area bounded by curve in first quadrant withco-ordinate axes is 3π4(III)y′=−9xy, y(1)=0(iii)Maximum value of y is not defined(R)Curve is conic with eccentricty, 12(IV)y′=xy, y(2)=0(iv)Maximum value of y is 1(S)Curve is conic with eccentricity, √2 The correct combination is |
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Answer» Column - IColumn - IIColumn - III(I)y.(y′)2−xy′(1+y)+x2=(i)[y]=1,where [.] is greatest(p)Curve is bounded with area, π0, y(√3)=2integer function(II)y′=y2−x22xy, y(1)=1(ii)Maximum value of y is 3(Q)Area bounded by curve in first quadrant withco-ordinate axes is 3π4(III)y′=−9xy, y(1)=0(iii)Maximum value of y is not defined(R)Curve is conic with eccentricty, 12(IV)y′=xy, y(2)=0(iv)Maximum value of y is 1(S)Curve is conic with eccentricity, √2 The correct combination is |
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