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ICSE Class 10 Maths Chapter 20 Revision Notes | Swiflearn

To register Maths Tuitions on Vedantu. Vedantu Ch 5 Class 10 Maths Icse Usa academic counsellor will be calling you shortly for your Online Counselling session. Download PDF. Related Questions. Bookmark added to your notes. Do you need help with your Homework? Fiile you preparing for Exams? Study without Internet Offline. Loading Ch 20 class 10 maths icse file Solutions Get this solution now! Download our free PDF or App. Get Solution now! Chapter 1 - Value Added Tax.

Chapter 2 - Banking Recurring Deposit Xh. Chapter 3 - Shares and Dividend. Chapter 4 - Linear Inequations In one variable. Chapter 5 - Quadratic Equations. Chapter 8 - Remainder and Factor Theorems. Chapter 9 - Matrices. Chapter 10 - Arithmetic Progression. Chapter 11 - Geometric Progression. Chapter 12 - Reflection.

Chapter 13 - Section and Ch 20 class 10 maths icse file Formula. Chapter 14 - Equation of a Line. Chapter 16 - Loci Locus and Its Constructions. Chapter 17 - Circles. Chapter 18 - Tangents and Intersecting Chords.

Chapter 19 - Constructions Circles. Chapter 21 - Trigonometrical Identities. Chapter 22 - Heights and Distances. Chapter 25 - Probability. Revision Notes. Share this with your friends Share Share. Register. Crash Courses JEE Crash Course. NDA Crash Course. Vedantu Pro. Vedantu Assist. Class NEET Class 6. Class 7. Class 8. Class 9. Class 11 Commerce. Class 12 Commerce. Maharashtra Board. Micro Courses. State Board.

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Also, our Selina Class 10 Maths solutions for Chapter 2 will help you revise crucial banking-related concepts. Through our Selina solutions, understand topics such as market value, face value, dividend, premium, rate of dividend etc. In addition, learn how to calculate income and return from share investments using the formulae given in this ICSE Mathematics Class 10 chapter. This chapter explains the graphical method of representing solutions on a number line and the algebraic method of solving linear inequations.

The textbook questions in ICSE Mathematics Class 10 Chapter 5 require you to write solutions involving proofs based on quadratic equations. For instance, you may come across questions asking you to prove whether the given equation is a quadratic equation. The given information in the textbook problems for this chapter includes integers, reciprocals etc.

Find out how to calculate the sub-duplicate ratio, sub-triplicate ratio or reciprocal ratio as per the data given in the exercise questions. Selina ICSE Class 10 Maths solutions Chapter 8 assist you to use the remainder theorem and the factor theorem for solving problems related to polynomials.

Learn the steps to factorise the expression given in the exercise questions with our Ch 20 Class 10 Maths Icse 35 solutions for concise Mathematics Class 10 Selina textbook Chapter 8. Also, study the concept of matrices in detail by learning more about addition, subtraction and multiplication of a 2x2 matrix. Use our expert answers to learn how to find the first term and common difference in an arithmetic progression. In addition, learn the concept of the general term of an arithmetic progression and its application.

Practise Selina textbook questions and answers to thoroughly grasp the concepts in Chapter For additional help to grasp the concepts, view our ICSE Class 10 Maths video lessons with simplified explanations on the concept of geometric progression by a Maths expert. As per the ICSE Class 10 Maths syllabus , Chapter 12 covers topics such as reflection of a point in a line, reflection of a point in the origin and invariant points.

ICSE Mathematics Class 10 Chapter 13 discusses the concept of section formula and mid-point formula in co-ordinate geometry.

Also, study the application of the mid-point formula and the section formula by practising with our solutions for this chapter. Through the Chapter 14 Selina Maths Class 10 solutions, learn to find the point of intersection between two lines. Find out how to prove that two lines are concurrent as per the information given in the exercise questions. Understand the applications of the basic proportionality theorem and angle bisector theorem for solving Maths problems.

In this chapter, you will get to know about the constructions and theorems related to loci. Revise concepts such as the side-angle-side criterion of congruence and the angle-side-angle criterion of congruence. Vedantu Pro. Vedantu Assist. Class NEET Class 6. Class 7. Class 8. Class 9. Class 11 Commerce.

Class 12 Commerce. Maharashtra Board. Micro Courses. State Board. Study Material. Previous Year Papers. Mock Tests. Sample Papers. Reference Book Solutions. ICSE Solutions. School Syllabus. Important Questions. Math Formula Sheets. Our Results. About Vedantu. Child Safety. We Are Hiring. Our Testimonials. The sum of the inner and the outer curved surfaces of a hollow metallic cylinder is cm 2 and the volume of material in it is cm 3.

Find its internal and external radii. Given that the height of the cylinder is 21 cm. The difference between the outer curved surface area and the inner curved surface area of a hollow cylinder is cm 2. If its height is 28 cm and the volume of material in it is cm 3 ;find its external curved surface area. The sum of the heights and the radius of a solid cylinder is 35 cm and its total surface area is cm 2 , find the volume of the cylinder.

The total surface area of a solid cylinder is cm 2. If the ratio between its curved surface area and total surface area is 1 : 2; find the volume of the cylinder. A cylindrical vessel of height 24 cm and diameter 40 cm is full of water.

Find the exact number of small cylindrical bottles, each of height 10 cm and diameter 8 cm, which can be filled with this water. Two solid cylinders, one with diameter 60 cm and height 30 cm and the other with radius 30 cm and height 60 cm, are metled and recasted into a third solid cylinder of height 10 cm. Find the diameter of the cylinder formed. The total surface area of a hollow cylinder, which is open from both sides, is cm 2 ; area of the base ring is Find the thickness of the cylinder.

The given figure shows a solid formed of a solid cube of side 40cm and a solid cylinder of radius 20 cm and height 50 cm attached to the cube as shown. Two right circular solid cylinders have radii in the ratio 3 : 5 and heights in the ratio 2 : 3, Find the ratio between their :. Find the volume of a cone whose slant height is 17 cm and radius of base is 8 cm. The curved surface area of a cone is If the radius of its base is 56 cm, find its height.

The circumference of the base of a 12 m high conical tent is 66 m. Find the volume of the air contained in it. The radius and height of a right circular cone are in the ratio and its volume is cubic cm. Find the radius and slant height of the cone. Two right circular cones x and y are made, x having three times the radius of y and y having half the volume of x. Calculate the ratio between the heights of x and y.

Let h 1 be the height of x and h2 be the height of y. The diameters of two cones are equal. If their slant heights are in the ratio , find the ratio of their curved surface areas. There are two cones. The curved surface area of one is twice that of the other. The slant height of the latter is twice that of the former.

Find the ratio of their radii. According to given condition:. A heap of wheat is in the form of a cone of diameter Find its volume. How much cloth is required to just cover the heap? Find what length of canvas, 1. Also, find the cost of the canvas at the rate of Rs. Canvas required for stitching and folding. Total canvas required area. Length of canvas. Total cost. A solid cone of height 8 cm and base radius 6 cm is melted and re-casted into identical cones, each of height 2 cm and diameter 1 cm.

Find the number of cones formed. Volume of smaller cone. Number of cones so formed. The total surface area of a right circular cone of slant height 13 cm is. The area of the base of a conical solid is Find the curved surface area of the solid. A vessel, in the form of an inverted cone, is filled with water to the brim.

Its height is 32 cm and diameter of the base is Six Byjus Maths Class 10 Icse Of equal solid cones are dropped in it, so that they are fully submerged. As a result, one-fourth of water in the original cone overflows. What is the volume of each of the solid cones submerged? On submerging six equal solid cones into it, one-fourth of the water overflows.

Therefore, volume of the equal solid cones submerged. Now, volume of each cone submerged. The volume of a conical tent is m 3 and the area of the base floor is m 2. Calculate the:. Hence, radius of the base of the conical tent i. The surface area of a sphere is cm 2 , find its volume. The volume of a sphere is cm 3 ; find its diameter and the surface area. A spherical ball of lead has been melted and made into identical smaller balls with radius equal to half the radius of the original one.

How many such balls can be made? How many balls each of radius 1 cm can be made by melting a bigger ball whose diameter is 8 cm. Calculate the radius of the new sphere. The volume of one sphere is 27 times that of another sphere. Calculate the ratio of their:. If the number of square centimeters on the surface of a sphere is equal to the number of cubic centimeters in the volume, what is the diameter of the sphere?

Let r be the radius of the sphere. According to the condition:. A solid metal sphere is cut through its centre into 2 equal parts.

If the diameter of the sphere is find the total surface area of each part correct to 2 decimal places. The internal and external diameters of a hollow hemi-spherical vessel are 21 cm and 28 cm respectively. A solid sphere and a solid hemi-sphere have the same total surface area.

Find the ratio between their volumes. Let the radius of the sphere be 'r 1 '. Let the radius of the hemisphere be 'r 2 '. Dividing V 1 by V 2 ,. Metallic spheres of radii 6 cm, 8 cm and 10 cm respectively are melted and recasted into a single solid sphere. Let radius of the larger sphere be 'R'. Volume of single sphere. Surface area of the sphere.

Find the percentage increase in its:. Let the radius of the sphere be 'r'. Total surface area the sphere, S. New surface area of the sphere, S'. Percentage change in radius. Let the new volume of the sphere be V'. A solid sphere of radius 15 cm is melted and recast into solid right circular cones of radius 2. Calculate the number of cones recast.

A hollow sphere of internal and external diameters 4 cm and 8 cm respectively is melted into a cone of base diameter 8 cm. Find the height of the cone. The radii of the internal and external surfaces of a metallic spherical shell are 3 cm and 5 cm respectively.

It is melted and recast into a solid right circular cone of height 32 cm. Volume of spherical shell. Volume of solid circular cone. Total volume of three identical cones is the same as that of a bigger cone whose height is 9 cm and diameter 40 cm.

Let the radius of the smaller cone be 'r' cm. Volume of larger cone. A solid rectangular block of metal 49 cm by 44 cm by 18 cm is melted and formed into a solid sphere. Calculate the radius of the sphere. Let r be the radius of sphere. A hemi-spherical bowl of internal radius 9 cm is full of liquid.

This liquid is to be filled into conical shaped small containers each of diameter 3 cm and height 4 cm. How many containers are necessary to empty the bowl? A hemispherical bowl of diameter 7. This sauce is poured into an inverted cone of radius 4. Find the height of the cone if it is completely filled. A solid cone of radius 5 cm and height 8 cm is melted and made into small spheres of radius 0.

Find the number of spheres formed. Volume of a cone. The total area of a solid metallic sphere is cm 2. It is melted and recast into solid right circular cones of radius 2. Number of cones. A solid metallic cone, with radius 6 cm and height 10 cm, is made of some heavy metal A. In order to reduce weight, a conical hole is made in the cone as shown and it is completely filled with a lighter metal B.

The conical hole has a diameter of 6 cm and depth 4 cm. Calculate the ratio of the volume of the metal A to the volume of metal B in the solid. Volume of the whole cone of metal A. Volume of the cone with metal B. A hollow sphere of internal and external radii 6 cm and 8 cm respectively is melted and recast into small cones of base radius 2 cm and height 8 cm.

Find the number of cones.

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