NCERT Solutions for Class 8 Maths
ShareNCERT Solutions for Class 8 Maths cover all the backexercise questions that are present in Class 8 Maths NCERT book. These solutions have been prepared by our expert teachers having a thorough knowledge of Maths subject. Our maths experts do extensive research to come up with clear and wellexplained solutions for NCERT Class 8 Maths Book.
Our NCERT Maths Class 8 Solutions include clear explanations of complex Maths topics which can help you better your performance in the exam. In any case, you can check out the chapterwise solutions for CBSE Class 8th Maths Textbook below.
NCERT Class 8 Maths Solutions  All Chapters
Our NCERT Class 8 Maths Book Solutions include answers and explanations for all the questions given in the NCERT Maths Textbook. These solutions will help students understand complex Maths topics and questions properly and solve them easily. The CBSE 8th Class Maths Solutions provided by us are based on the latest curriculum.
NCERT Solutions for Class 8 Maths (Chapterwise description)
Chapter 1: Rational Numbers
Introduction: Let us first recall real numbers from earlier classes. Real numbers consist of natural numbers, whole numbers, and integers. In Class 7 NCERT Maths textbook, you first came across the concept of rational numbers. You learnt that these are also part of real numbers.
To define, rational numbers can be expressed in the form of p/q, where q cannot be equal to zero. In NCERT Class 8 Maths, you will learn to work out with rational numbers. You will also study how these numbers can be closed under the operations of addition, subtraction and multiplication.
In the latter half of this chapter, you will get to understand how rational numbers are represented on a number line. This chapter consists of 2 exercises and 18 questions based on the following concepts.
Topics
1. Properties of Rational Numbers
(a). Closure
(b). Commutativity
(c). Associativity
(d). The role of zero
(e). The role of 1
(f). Negative of a number
(g). Reciprocal
(h). Distributivity of multiplication over addition for rational numbers
2. Representation of Rational Numbers on the Number Line
3. Rational Numbers between Two Rational Numbers
Chapter 2: Linear Equations in One Variable
Introduction: In the last two grades, you were taught that an algebraic equation is equality that involves variables. So far, you have only covered linear equations in one variable. An equation is said to be linear when its highest power of the variable is 1.
This year, you will learn to transpose variables from one side of the equation to the other. In an equation, the expression on the lefthand side is always equal to the expression on the righthand side.
The utility of linear equations is in various applications such as the combination of currency notes, different problems on numbers, ages, perimeters etc. Initially, you may find some word problems tricky. However, you can verify or rectify your answers by looking at our NCERT Solutions for Class 8 Maths Chapter 2.
Topics
1. Equations With Linear Expressions On One Side And The Numbers On The Other Side
2. Some Applications
3. Solving Equations Having The Variable On Both Sides
4. Applications Of Linear Equations
5. Reducing Equations To Simpler Form
6. Equations Reducible To The Linear Form
Chapter 3: Understanding Quadrilaterals
Introduction: Before you understand quadrilaterals, try to recall different varieties of curves such as plane curve, simple curve, simple closed curve etc. In NCERT Class 8 Maths Chapter3, our topic of concern is a simple closed curve made up of line segments, which is called a polygon.
Based on the number of sides or vertices, polygons can be classified as a triangle (3 sides), quadrilateral (4 sides), pentagon (5 sides) and so on. After completing this chapter, you will have a clear understanding of properties of different types of quadrilaterals such as parallelogram, rhombus, rectangle, square and kite.
There are a total of 33 questions in 4 exercises based on the following concepts.
Topics
1. Polygons
(a). Classification Of Polygons
(b). Convex And Concave Polygons
(c). Regular And Irregular Polygons
(d). Angle Sum Property
2. Sum of the Measures of the Exterior Angles of a Polygon
3. Types of Quadrilaterals
(a). Trapezium
(b). Kite
(c). Parallelogram
(d). Elements of a Parallelogram
(e). Angles of a Parallelogram
(f). Diagonals of a Parallelogram
4. Some Special Parallelograms
(a). Rhombus
(b). Rectangle
(c). Square
Important Concepts of Understanding Quadrilaterals
1. Properties of Parallelogram
 Opposite sides are equal
 Opposite angles are equal
 Diagonals bisect each other
2. Properties of Rhombus
 Opposite sides are equal
 Opposite angles are equal
 Diagonals bisect each other
 Diagonals are perpendicular to each other
3. Properties of Rectangle
 Opposite sides are equal
 Opposite angles are equal
 Diagonals bisect each other
 Each of the angle is a right angle
 Diagonals are equal
4. Properties of Square
It includes all the properties of a parallelogram, rhombus and a rectangle.
5. Properties of Kite
 The diagonals are perpendicular to one another
 Diagonals bisect each other
Chapter 4: Practical Geometry
Introduction: In the previous edition of NCERT Maths textbook, you have learnt how to draw triangles. It took three measurements to draw a unique triangle. Having understood the properties of different types of quadrilaterals, we will now proceed with the construction of quadrilaterals.
In this chapter, you will come across five different known conditions for the construction of a unique quadrilateral. These conditions are mentioned below.
Topics
A quadrilateral can be constructed when
 Four sides and one diagonal are given
 Two diagonals and three sides are given
 Two adjacent sides and three angles are given
 Three sides and two included angles are given
 When other special properties are known
Chapter 5: Data Handling
Introduction: When we extract data from sources, it is available in an unorganized form, also called raw data. In this chapter, you will learn to draw meaningful inferences and organize the data systematically. As studied earlier in pictograph, a frequency gives the number of times a particular entry occurs.
With the help of grouped frequency distribution, raw data can be grouped and presented systematically. Grouped data can be represented in various ways, including histograms, pie charts, bar graphs, etc.
As you proceed further, you will study about random experiments and the probability of an event. Check out the complete list of topics covered in NCERT Class 8th Maths Chapter 5.
Topics
1. Organizing Data
2. Grouping Data
(a). Bars with a Difference
3. Circle Graph on Pie Chart
4. Chance and Probability
(a). Getting a Result
(b). Equally Likely Outcomes
(c). Linking Chances to Probability
(d). Outcomes as Events
(e). Chance and Probability
Important Formulas of “Probability”
Probability of an event (P) = Number of outcomes that make an event/ Total number of outcomes of the experiment
Chapter 6: Squares and Square Roots
Introduction: Suppose, a natural number m can be expressed as n2, where n is a natural number, then m is a square number. One can identify a square number by observing its unit place. Numbers that end with 0,1, 4, 5, 6 or 9 are called square numbers.
Another way to identify a square number is by counting the number of zeros at the end. Numbers that have an even number of zeros at the end are called square numbers. The square root is the inverse operation of the square.
This chapter is divided into four exercises, with a total of 31 questions. By the end of the chapter, you will have a clear understanding of the following topics.
Topics
 Properties of Square Numbers
 Finding the Square of a Number
 Square Roots
 Finding Square Root by Division Method
 Square Roots of Decimals
 Estimating Square Root
Chapter 7: Cubes & Cube Roots
Introduction: S.Ramanujan, who is regarded as one of the finest mathematical geniuses, came out with a unique concept when he met Prof. G.H. Hardy. Professor came to visit him in a taxi whose number was 1729. While talking to each other, Ramanujan suddenly thought of it as the smallest number that can be expressed as a sum of two cubes.
Similarly, there are infinitely many such numbers such as 4104, 13832 etc. These numbers are known as HardyRamanujan Numbers. Cube numbers such as 8, 27, 64, 125 etc. can be obtained when 2, 3, 4, 5 etc. are multiplied by themselves three times respectively.
Cube root is the inverse operation of the cube. For example ∛27 = 3. When doing prime factorisation of any number, if you find each factor appearing three times, then the number is a perfect cube.
Topics
1. Cubes
2. Cube Roots
(a). Cube root through prime factorisation method
(b). Cube root of a cube number
Chapter 8: Comparing Quantities
Introduction: Before you startoff this chapter, it is recommended that you revisit ratios and percentages. In the first exercise of this chapter, you can strengthen your previous concepts related to ratios and percentages. While the second exercise of the chapter will include questions based on the increase or decrease percent, discounts, profit and loss, and goods and services tax.
In the last exercise, you will deal with word problems involving the use of compound interest annually or halfyearly. A few questions will be based on the applications of compound interest formula.
This chapter requires you to have utmost accuracy that can only come with regular practice. When you are practising questions, it is important that you crosscheck your answers from our NCERT Class 8 Maths Chapter8 Solutions. In total, there are 28 questions across 3 exercises based on the following concepts.
Topics
1. Ratios and Percentages
2. Finding the Increase or Decrease Percent
3. Finding Discounts
4. Prices Related to Buying and Selling
5. Sales Tax/ Value Added Tax/ Goods and Services Tax
6. Compound Interest
7. Deducing a Formula for Compound Interest
8. Rate Compounded Annually or Half Yearly
9. Applications of Compound Interest Formula
Important Formulas of “Comparing Quantities”
1. Discount = Marked price  Sale price
2. Discount = Discount % of the marked price
3. Cost Price = Buying price + Overhead expenses
4. Compound Interest (A) = Principal amount + Interest
5. Compound Interest when interest is compounded annually
= P (1 + R/100)^{n}, where P is principal, R is the rate of interest, n is time period
6. Compound Interest when interest is compounded halfyearly
= P (1 + R/200)^{2n}, where R/2 is half yearly rate, 2n = number of halfyears
Chapter 9: Algebraic Expressions and Identities
Introduction: In earlier editions of NCERT Maths textbook, you learnt that terms are formed from variables and constants. When you add or subtract these terms, you will get an expression. Expressions that contain exactly one, two and three terms are called monomials, binomials and trinomials, respectively.
In general, a polynomial can be termed as an expression with one or more terms having nonzero coefficients.
When we speak of Like and Unlike terms, like terms are formed from the same variables having a similar degree. However, coefficients of Like terms need not be the same.
Later in the chapter, you will be introduced to three standard identities and an additional identity. These identities will be useful in solving squares and products of algebraic expressions. Check out the topics and identities of this chapter below.
Topics
 Expressions
 Terms, Factors and Coefficients
 Monomials, Binomials and Polynomials
 Like and Unlike Terms
 Addition and Subtraction of Algebraic Expressions
 Multiplication of Algebraic Expressions
 Multiplying a Monomial by a Monomial
 Multiplying a Monomial by a Polynomial
 Multiplying a Polynomial by a Polynomial
 What is Identity?
 Standard Identities
 Applying Identities
Important Identities of “Algebraic Expressions and Identities”
 (a + b)^{2} = a^{2} + 2ab + b^{2}
 (a  b)^{2} = a^{2}  2ab + b^{2}
 (a + b) (a  b) = a^{2}  b^{2}
 (x + a) (x + b) = x^{2} + (a + b)x + ab
Chapter 10: Visualising Solid Shapes
Introduction: In class 7, you have learnt about twodimensional (plane) shapes and threedimensional (solid) shapes. You may recall that circle, rectangle, triangle etc. are classified under 2D figures while cubes, cylinders, cones, spheres etc. are 3D figures.
This year, you will study 3D objects that have different views from different positions. The main highlight of this chapter is Euler’s formula, in which you will get to understand the relationship between faces, vertices, and edges.
Topics
1. Views of 3DShapes
2. Mapping Space Around Us
3. Faces, Edges and Vertices
Euler’s Formula
F + V  E = 2, where
‘F’ stands for the number of faces
‘V’ stands for the number of vertices
‘E’ stands for the number of edges
Chapter 11: Mensuration
Introduction: In the previous edition of NCERT Maths, you have learnt to find the area and perimeter of various plane figures such as triangles, rectangles, circles, etc. Now, your next task will be to solve problems related to perimeter and area of various plane closed figures.
While the last exercise of this chapter will include word problems based on surface area and volume of solids such as a cube, cuboid and cylinder. With the help of NCERT Solutions for Class 8 Maths Chapter 11, you will get to practice 34 questions across 4 exercises. These solutions will enable you to grasp the following concepts.
Topics
 Area and Perimeter of Rectangle, Square, Triangle, Parallelogram, Circle
 Area of Trapezium
 Area of a General Quadrilateral
 Area of a Polygon
 Solid Shapes
 Surface Area of Cube, Cuboid and Cylinder
 Volume of Cube, Cuboid and Cylinder
 Volume & Capacity
Important Formulas of “Mensuration”
1. Area of Trapezium = ½ x (Sum of the length of parallel sides) x Distance between them
2. Area of Rhombus = ½ x Product of its diagonals
3. Total Surface Area of a Cuboid = 2(lb + bh + hl)
4. Total Surface Area of a Cube = 6l^{2}
5. Total Surface Area of a Cylinder = 2πr (r + h)
6. Volume of a Cuboid = l x b x h
7. Volume of a Cube = l^{3}
8. Volume of a Cylinder = πr^{2}h
9. Some Important Conversions
(a). 1 cm^{3} = 1 mL
(b). 1 L = 1000 cm^{3}
(c). 1 m^{3} = 1000000 cm^{3} = 1000 L
Chapter 12: Exponents and Powers
Introduction: You should be wellversed with the laws of exponents before you start solving questions of chapter12. Earlier, you dealt with only positive exponents, but now you will extend your knowledge to negative exponents. The laws of exponents are applicable for numbers with negative exponents.
Basic laws of exponents and important topics of this chapter are given below.
Topics
1. Powers with Negative Exponents2. Laws of Exponents
3. Use of Exponents to Express Small Numbers in Standard Form
Important Formulas/ laws of “Exponents and Powers”
(a). a^{m} x a^{n} = a^{m+n}
(b). a^{m} ÷ a^{n} = a^{mn}
(c). (a^{m})^{n} = a^{mn}
(d). a^{m} x b^{m} = (ab)^{m}
(e). a^{0} = 1
(f). a^{m}/ b^{m} = (a/b)^{m}
Chapter 13: Direct and Inverse Proportions
Introduction: Direct and inverse proportion is one of the most important chapters of NCERT Class 8 Maths as it will come to play in higher classes, especially in Physics and Chemistry. Two variables x and y are said to be in direct proportion when the value of y increases with respect to increase in the value of x such that the ratio x/y does not change.
On the other hand, two variables x and y are said to be in inverse proportion, when x increases y decreases and viceversa. This chapter features 21 questions in its 2 exercises.
Topics
1. Direct Proportion
2. Inverse Proportion
Formulas of Direct and Indirect Proportion
1. Direct Proportion
x_{1}/y_{1} = x_{2}/y_{2}
2. Indirect Proportion
x_{1}/ x_{2} = y_{2}/ y_{1}
Chapter 14: Factorisation
Introduction: Previously, we learnt to obtain factors using the prime factorisation method. When we factorise an algebraic expression, we represent it in the form of the product of factors. In NCERT Solutions for Class 8 Maths Chapter 14, you will study four different methods of factorisation given below in the list of topics.
In the latter half of this chapter, you will study division of a polynomial by a monomial. You can carry out the division either by dividing each term of the polynomial by a monomial or by the common factor method.
In the last exercise of this chapter, your task will be to spot errors in algebraic equations. In total, there are 34 questions across its 4 exercises.
Topics
1. Factorization
(a). Method of Common Factors
(b). Regrouping Terms
(c). Using Identities
(d). Factors of the Form (x + a) (x + b)
2. Division of Algebraic Expressions
(a). Division of a Monomial by Another Monomial
(b). Division of a Polynomial by a Monomial
3. Division of Algebraic Expressions
4. Error Spotting
Chapter 15: Introduction to Graphs
Introduction: Graphical representation of data is carried out after collecting raw data from the authentic sources. Three basic methods of graphical representation include a bar graph, a pie chart and a histogram.
Further, you will learn to display data using a line graph. A line graph is alternatively called a linear graph. To locate a point on the graph sheet we need, xcoordinate and ycoordinate. This chapter consists of 13 questions.
Topics
1. Bar Graph
2. Pie Chart
3. Histogram
4. Line Graph
5. Linear Graphs
(a). Location of a Point
(b). Coordinates
6. Applications of Graphs
CBSE Syllabus for Class 8 Maths 2020
When you start preparing for an exam, the syllabus is the first thing that comes into our mind. Without knowing the list of topics of each unit or chapter, you should not proceed with the exam preparation. It is not necessary that all the chapters of the textbook are part of the CBSE Syllabus.
Similarly, we recommend you to check CBSE 8th Class Maths Syllabus to know the list of topics and start your preparation accordingly.
List of Chapters 
List of Topics 
Chapter 1: Rational Numbers 
1.1 Introduction 1.2 Properties of Rational Numbers 1.3 Representation of Rational Numbers on the Number Line 1.4 To Find Rational Numbers between Two Rational Numbers 
Chapter 2: Linear Equations in One Variable 
2.1 Introduction 2.2 Solving Equations having Linear Expressions on One Side and Numbers on the Other Side 2.3 Some Applications 2.4 Solving Equations having the variable on both sides 2.5 Applications & more 2.6 Equations Reducible to the Linear Form 
Chapter 3: Understanding Quadrilaterals 
3.1 Introduction 3.2 Polygons 3.3 Some of the Measures of the Exterior Angles of a Polygon 3.4 Types of Quadrilaterals 3.5 Some Special Parallelograms 
Chapter 4: Practical Geometry 
4.1 Introduction 4.2 Construction of a Quadrilateral 4.3 Some Special Cases 
Chapter 5: Data Handling 
5.1 Looking for Information 5.2 Organization of Data 5.3 Grouping Data 5.4 Circle Graph/ Pie Chart 5.5 Chance & Probability 
Chapter 6: Squares and Square Root 
6.1 Introduction 6.2 Properties of Square Number 6.3 Interesting Pattern 6.4 To Find the Square of a Number 6.5 Square Roots 6.6 Square Roots of Decimals 6.7 Estimation of Square Root 
Chapter 7: Cubes and Cube Roots 
7.1 Introduction 7.2 Cubes 7.3 Cube Roots 
Chapter 8: Comparing Quantities 
8.1 Ratios & Percentages 8.2 To Find the Increase and Decrease Percent 8.3 To Find Discount 8.4 Prices Related to Profit & Loss 8.5 To Calculate Sales Tax/ VAT/ Goods & Services Tax 8.6 Compound Interest 8.7 Deducing a Formula to Calculate Compound Interest 8.8 Rate Compounded Annually or Half Yearly (SemiAnnually) 8.9 Applications of Compound Interest Formula 
Chapter 9: Algebraic Expressions & Identities 
9.1 What are Expressions? 9.2 Terms, Factors & Coefficients 9.3 Monomials, Binomials & Polynomials 9.4 Like & Unlike Terms 9.5 Addition & Subtraction of Algebraic Expressions 9.6 Multiplication of Algebraic Expressions 9.7 Multiplication of a Monomial with a Monomial 9.8 Multiplication of a Monomial by a Monomial with a Polynomial 9.9 Multiplication of a Polynomial with a Polynomial 9.10 What is an Identity? 9.11 Standard Identities 9.12 Application of Identities 
Chapter 10: Visualising Solid Shapes 
10.1 Introduction 10.2 View of 3D Shapes 10.3 Mapping Space Around Us 10.4 Faces, Edges & Vertices 
Chapter 11: Mensuration 
11.1 Introduction 11.2 Find Area of Trapezium 11.3 Find Area of Quadrilateral 11.4 Find Area of Polygons 11.5 Find Solid Shapes 11.6 Find Surface Area of Cube, Cuboid & Cylinder 11.7 Find Volume of a Cube, Cuboid & Cylinder. 11.8 Find Volume and Capacity 
Chapter 12: Exponents & Powers 
12.1 Introduction 12.2 Powers with Negative Exponents 12.3 Laws of Exponents 12.4 Use of Exponents for Expressing Small Numbers in Standard Form 
Chapter 13: Direct & Inverse Proportions 
13.1 Introduction 13.2 Direct Proportion 13.3 Indirect Proportion 
Chapter 14: Factorisation 
14.1 Introduction 14.2 What is Factorisation? 14.3 Division of Algebraic Expressions 14.4 Division of Algebraic Expressions Continued (Polynomial / Polynomial) 14.5 Can you Find the Error? 
Chapter 15: Introduction to Graphs 
15.1 Introduction 15.2 Linear Graphs 15.3 Some Applications 
Chapter 16: Playing with Numbers 
16.1 Introduction 16.2 Numbers in General Form 16.3 Game with Numbers 16.4 Letters for Digits 16.5 Test of Divisibility 
Best books for CBSE Class 8 Maths
Your performance in the exam also depends on what study material you choose when preparing for the same. CBSEaffiliated schools recommend NCERT books for exam preparation. Be it any grade, NCERT books are designed such that you can learn basic concepts as well as explore miscellaneous problems.
Other than NCERT, there are a few reference books by reputed authors such as RS Aggarwal and RD Sharma which consists of extra questions of varying difficulty level. You can pick any book from the following titles for studying CBSE Class 8th Maths. Also, find the links to chapterwise solutions for all of them.
List of Best Books for CBSE Class 8 Maths 
Chapterwise Solutions 
NCERT Class 8 Maths 

NCERT Exemplar Class 8 Maths 

RD Sharma Class 8 Maths (Reference book) 

RS Aggarwal Class 8 Maths (Reference book) 
CBSE Class 8 Maths Marks Distribution (Chapterwise)
CBSE Class 8 Syllabus contains 16 chapters as shown above. Go through the chapterwise marks distribution here.
Name of Chapter 
Weightage of Marks 

1 
Rational Numbers 
56 
2 
Linear Equations in One Variable 
56 
3 
Understanding Quadrilaterals 
67 
4 
Practical Geometry 
78 
5 
Data Handling 
78 
6 
Squares and Square Roots 
56 
7 
Cubes and Cube Roots 
56 
8 
Comparing Quantities 
67 
9 
Algebraic Expressions and Identities 
89 
10 
Visualising Solid Shapes 
23 
11 
Mensuration 
1011 
12 
Exponents & Powers 
56 
13 
Direct and Inverse Proportions 
78 
14 
Factorization 
89 
15 
Introduction to Graphs 
78 
16 
Playing with Numbers 
23 
Benefits of studying with NCERT Class 8 Maths Book Solutions by Goprep
There are several benefits that you can experience by studying maths with the help of NCERT Solutions. To begin with, you can practise each topic and question by following a detailed and meticulous approach. Moreover, you get the opportunity to learn the topics and concepts sitting at your home with the help of the Internet. Continue to read below, to learn about additional benefits that you can get by relying on CBSE Class 8 Maths Solutions from Goprep.
 Well researched and easy to understand solutions
 Accurate and Reliable explanations of questions
 Exercise and topicbased solutions covering the majority of questions
 Available for free and easy to download
 Based on the latest curriculum released by the CBSE
 Step by step solutions for a better understanding of the topics
 Help to score better marks in the exam.
 These solutions can be accessed at anytime of the day anywhere
Frequently Asked Questions
 What are the best books for CBSE Class 8 Maths?
For Maths, you can gather knowledge regarding basic concepts through NCERT Class 8 Maths textbook and practice additional questions through reference books. Check out the list of best books along with their chapterwise solutions in the table above.
 Which chapters are included in CBSE Class 8 Maths NCERT textbook?
In total, there are 16 chapters included in NCERT Class 8 Maths book PDF. The complete list of chapters is given here.
 Chapter 1: Rational Numbers
 Chapter 2: Linear Equations in One Variable
 Chapter 3: Understanding Quadrilaterals
 Chapter 4: Practical Geometry
 Chapter 5: Data Handling
 Chapter 6: Squares and Square Roots
 Chapter 7: Cubes and Cube Roots
 Chapter 8: Comparing Quantities
 Chapter 9: Algebraic Expressions and Identities
 Chapter 10: Visualising Solid Shapes
 Chapter 11: Mensuration
 Chapter 12: Exponents and Powers
 Chapter 13: Direct and Inverse Proportions
 Chapter 14: Factorisation
 Chapter 15: Introduction to Graphs
 Chapter 16: Playing with Numbers
 What is the CBSE NCERT Syllabus for Class 8 Maths?
The CBSE Class 8 Syllabus contains 16 chapters as shown above.
 Can I score high marks by studying NCERT Solutions for class 8?
Obviously, you can score more marks by relying on NCERT Solutions for Class 8 Maths Textbook. However, for that to happen, you need to practise important questions regularly. Our NCERT Solutions cover explanations for all topics and questions, and thus by practising them, you can definitely score better marks.
 Are CBSE NCERT Class 8 Maths Solutions reliable?
Since these solutions are prepared by qualified and expert teachers of Goprep, they are 100% reliable. Moreover, the solutions are based on the curriculum of CBSE for Class 8, which further confirms their validity and reliability.
 Can I get NCERT Solutions for Class 8 Maths for Free?
Yes, NCERT Solutions for 8th Class Maths are made available by us for free of cost. You can access and download these solutions at anytime and anywhere for practice purpose.
 How long will it take to practise all the questions in CBSE 8th Class Maths Solutions?
It entirely depends upon you and the amount of time you are willing to devote to practise these solutions. You can practise these solutions simultaneously with your NCERT Maths Textbook questions, or you can use them at the time of examination for supplementing your preparation.
Given the fact that Maths is always a tough subject to prepare and you cannot rely on your class textbook only to score good marks in the exam. NCERT Solutions provided by Goprep can go a long way in helping you clear your doubts and understand the complex concepts thoroughly. This would certainly enable you to perform better in the exam and secure more marks.