1.
The part of straight line between and is revolved about -axis, then the curved surface of the solid thus generated is
2.
Area bounded by is
3.
The figure shows a and the parabola The ratio of the area of the to the area of the region of the parabola is equal to
4.
If the area above -axis, bounded by the curves and and is then the value of is
5.
The area between the curves -axis and the line is
6.
The area bounded by the parabola and axis, in square units, is
7.
The volume of the solid formed by rotating the area enclosed between the curve and the line about is (in cubic unit)
8.
The volume of spherical cap of height cut off from a sphere of radius is equal to
9.
The area of the region bounded by the straight lines and and the curves and is equal to
10.
The area bounded by the curves , the -axis and the two ordinates and , is proportional to