M L Aggarwal Solutions for Chapter: Surface Areas and Volumes, Exercise 7: Chapter Test
M L Aggarwal Mathematics Solutions for Exercise - M L Aggarwal Solutions for Chapter: Surface Areas and Volumes, Exercise 7: Chapter Test
Attempt the practice questions on Chapter 14: Surface Areas and Volumes, Exercise 7: Chapter Test with hints and solutions to strengthen your understanding. CBSE Syllabus Standard Mathematics for Class X solutions are prepared by Experienced Embibe Experts.
Questions from M L Aggarwal Solutions for Chapter: Surface Areas and Volumes, Exercise 7: Chapter Test with Hints & Solutions
The figure given below, shows a cuboidal block of wood through which a circular cylindrical hole of the biggest size is drilled. Find the volume of the wood left in the block.

The figure given below shows a solid trophy made of shining glass. If one cubic centimetre of glass costs , find the cost of the glass for making the trophy.

A solid wooden toy is in the shape of a right circular cone mounted on a hemisphere. If the radius of the hemisphere is and the total height of the toy is , find the volume of the toy. (Use )

A solid metallic sphere of diameter is melted and recast into a number of smaller cones, each of diameter and height . Find the number of cones so formed.

Water flows through a cylindrical pipe, whose inner radius is , at the rate of in an empty cylindrical tank, the radius of whose base is . What is the rise of water level in the tank in half an hour?

An open metal bucket is in the shape of a frustum of a cone of height with radii of its lower and upper ends as and respectively. Find the cost of milk which can completely fill the bucket at per litre.

A bucket open at the top, and made up of a metal sheet is in the form of a frustum of a cone. The depth of the bucket is and diameters of its upper and lower circular ends are and respectively. Find the cost of metal sheet used in it at the rate of per . (Use )

A solid is in the shape of a frustum of a cone. The diameters of the two circular ends are and and the height is . Find the area of its whole surface and the volume. (You can leave the answer in )
