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Area enclosed by the curve y=fx defined parametrically as x=1-t21+t2, y=2t1+t2 is equal to

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Important Questions on Application of Definite Integrals

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The area bounded by the curves y=xex, y=xe-x and the line x=1 (in sq. units) is
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The area of the region enclosed by the curves y=xlogx and y=2x-2x2 is
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The area in sq. units in the first quadrant between x2+y2=π2 and y=sinx is
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The area enclosed by the curves y=x and x=-y, the circle x2+y2=2 above the X-axis, is
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If y=2sinx+sin2x for 0x<2π, then the area enclosed by the curve and the X-axis is
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Area bounded by the curve xy2=a2a-x and the Y-axis, is
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The area between the curve y=2x4-x2, X-axis and ordinates of the two minima of the curve, is
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The area bounded by the curve 4y2=x24-x2 is