Embibe Experts Solutions for Chapter: Surface Areas and Volumes, Exercise 1: Exercise
Embibe Experts Mathematics Solutions for Exercise - Embibe Experts Solutions for Chapter: Surface Areas and Volumes, Exercise 1: Exercise
Attempt the practice questions on Chapter 15: Surface Areas and Volumes, Exercise 1: Exercise with hints and solutions to strengthen your understanding. Mathematics Crash Course (Based on Revised Syllabus-2023) solutions are prepared by Experienced Embibe Experts.
Questions from Embibe Experts Solutions for Chapter: Surface Areas and Volumes, Exercise 1: Exercise with Hints & Solutions
A storage bin is in the shape of a frustum of a pyramid whose bases are parallel rectangles. The upper base is by and the lower base is by . If its capacity is , what is the depth of the bin?

Jumbo circus team is a very famous circus company in south India. They roam around in the different parts of the counts and host the circus treat for the people. When they are settling at a place, they will erect their huge circus tent for performing the show and small tents for them to stay in those days. The stage tent consists of a cylinder capped by a cone.
The height and radius of the base of a conical portion is metre and metre. The lower part of a tent is in the form of a right circular cylinder whose height is metre. What will be the diameter of the cylinder and the total height of the tent?

What is the lateral area of a frustum of a regular square pyramid of and sides of the lower and upper bases and an altitude of ?

The volume of the frustum of a regular triangular pyramid is . The lower base is an equilateral triangle with an edge of The upper base is above the lower base. What is the upper base edge in meters?

The bases of a frustum of a square pyramid are of lengths units and units. Its slant height is units. Find the total surface area of frustum of the pyramid

Find the volume of a frustum of a regular pyramid whose area of bases are , respectively and height is .

Calculate the surface area of the following solid.

Find the volume of the following solid.
