Volume of Frustum
Volume of Frustum
Volume of Frustum: If a cone is cut by a plane parallel to the base of the cone, then the portion between the plane and base is called the frustum of the cone. Let "h" be the height, "l" the slant height and and
are the radii of the ends
of the frustum of a cone. Then we can directly find the volume, the curved surface area and the total surface area of frustum by using the formulas given: Volume of frustum of cone
Example : If the radii of the circular ends of a conical bucket which is 45 cm high, are 28 cm and 7 cm. Find the capacity of the bucket ( Use ).
Solution: Clearly, bucket forms a frustum of a cone such that the radii of its circular ends are and height h = 45 cm.
Therefore, capacity of the bucket = Volumne of the frustum Capacity of the bucket
= 22 x 15 x (16 x 7 +7 + 28) = 330 x 147
A drinking glass is in the shape of frustum of a cone of height 7cm. The diameters of its two circular ends are 6cm and 4cm. Find the capacity of the glass. (Use | |||
| Right Option : B | |||
| View Explanation | |||
Figure required | |||||
| Right Option : A | |||||
| View Explanation | |||||
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