LIVE Interactive Full Syllabus Course for Class 6 (2025-26)
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This comprehensive Class 6 Math course is designed to build a strong foundation in mathematical concepts and problem-solving skills. Tailored for students transitioning into middle school, the course covers a wide range of topics including number systems, algebra, geometry, ratios, percentages, and data handling. Through engaging lessons, interactive exercises, and real-world applications, students will develop confidence and competence in mathematics, preparing them for higher-level concepts and academic success.
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Comprehensive Curriculum: Covers all essential topics aligned with standard curricula for Class 6.
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Interactive Learning: Incorporates quizzes, puzzles, and practical exercises to enhance understanding.
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Experienced Instructors: Taught by qualified educators with expertise in teaching middle school mathematics.
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Flexible Learning Options: Available through online modules and classroom sessions to suit different learning preferences.
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Progress Tracking: Regular assessments and feedback to monitor student progress and identify areas for improvement.
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Real-World Applications: Emphasizes practical uses of math to make learning relevant and engaging.
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1
Methods of Numeration -
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Methods of NumerationThis chapter introduces different ways of representing numbers, including standard, expanded, and word forms. It explains how numbers can be written and read in various formats to facilitate understanding and communication of numerical information.
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3
Place Value and Comparison of Numbers
This section discusses the importance of place value in understanding the value of digits within a number. It also covers methods for comparing numbers to determine which is larger or smaller, emphasizing the significance of digit positions.
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4
Large Numbers in Practice and Estimation
This chapter explores how large numbers are used in real-life contexts and introduces estimation techniques to approximate values efficiently. It highlights practical applications and strategies for handling big numbers.
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5
Arithmetic Operations and Order of Operations
This section explains the rules governing the sequence in which mathematical operations should be performed. It emphasizes the importance of following the correct order to obtain accurate results in calculations.
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6
Roman Numerals
This chapter provides an overview of Roman numerals, including their symbols and rules for combining them. It discusses the historical significance and practical usage of Roman numerals
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7
Natural Numbers and Whole Numbers
This chapter introduces the basic concepts of natural numbers and whole numbers. It explains the differences between these two types of numbers, their definitions, and their uses in everyday counting and mathematics.
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8
Successor and Predecessor of Whole Numbers
This section discusses the concepts of successor and predecessor within the set of whole numbers. It explains how to find the next number (successor) and the previous number (predecessor) of a given whole number, along with examples.
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9
Number Line
The chapter covers the number line as a visual representation of numbers. It demonstrates how numbers are arranged on the line, helping to understand their order, magnitude, and the concept of distance between numbers.
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10
Properties of Whole Numbers
This part explores various properties of whole numbers, such as closure, commutative, associative, and distributive properties. These properties form the foundation for understanding how numbers interact in different operations.
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11
Mathematic Aptitude
This section focuses on developing mathematical skills and problem-solving abilities. It includes practice questions, tips, and strategies to improve aptitude in mathematics for various competitive exams and everyday applications.
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12
Factors
This chapter introduces the concept of factors, which are numbers that divide another number exactly without leaving a remainder. It explains how to find factors of different numbers and discusses their importance in number theory.
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13
Multiples
This section covers multiples, which are numbers obtained by multiplying a given number by integers. It explores how to identify multiples and their significance in various mathematical problems.
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14
Different Types of Numbers in Number System
This chapter describes the various types of numbers within the number system, including natural numbers, whole numbers, integers, rational numbers, irrational numbers, and real numbers, highlighting their characteristics and differences.
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15
Test for Divisibility of Numbers
This section explains different rules and tests to determine whether a number is divisible by another, such as divisibility by 2, 3, 5, 9, and 10, aiding in quick mental calculations and problem-solving.
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16
Prime Factorization
This chapter discusses the process of expressing a number as a product of its prime factors, which is fundamental in simplifying fractions, finding HCF and LCM, and understanding number properties.
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17
Common Factors: Highest Common Factor (HCF)
This section introduces the concept of the HCF, which is the largest number that divides two or more numbers exactly. It explains methods to find the HCF and its applications.
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18
Problems Related to HCF
This chapter provides various practice problems involving the calculation of HCF, helping students understand its application in different contexts and problem-solving scenarios.
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19
Common Multiples: Lowest Common Multiple (LCM)
This section explains the concept of LCM, which is the smallest number divisible by two or more numbers. It discusses methods to find LCM and its importance in solving problems involving multiple numbers.
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20
Problems Related to LCM
This chapter offers practice exercises focused on calculating LCM, enabling students to apply their understanding in real-world and mathematical problems.
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21
Properties of HCF and LCM
This final chapter reviews the key properties and relationships between HCF and LCM, including their connection through prime factorization and their use in simplifying calculations.
Knowing our Numbers
Whole Numbers
Playing with Numbers
Basic Geometrical Idea
Shapes
Integers
Fractions
Decimals
Data Handling
Mensuration
Algebra
Ratio and Proportion
Symmetry
Practical Geometry
Try to create games related to mental maths along with other students. This helps in making it interesting and it includes some fun elements as well.
Set a timer of say, 30 seconds and try to finish the given problem within that time.
Try to use tricks like adding many numbers at once. Use the associative property for simplifying problems.
Learn the multiplication tables up to 20. This saves a lot of time in calculation.
Initially give yourself time, and then reduce the time for each question and then focus on your accuracy.
Practice regularly: This is the most important technique which is always effective and assures the best results. Make sure that you give one hour to Maths every day which includes practicing the questions related to the topic.
Make a schedule: Planning the topics day-wise or week-wise helps in proper execution. Make a plan and a list that covers all the topics of Maths that you need to cover. Allot 2 topics for one week giving 1 hour every day from Monday to Friday and 2 hours on the weekends because that is usually a holiday.
Use Visuals and figures: Start solving a problem by at least reading it twice and move on to create a picture or any figure that is helpful in understanding the problem. This helps you think analytically.
Practice other resources: Try to practice questions related to the topic from different textbooks or online resources. This makes you come across a variety of questions and will build up your confidence.
Read the problem: Read the given problem at least twice to understand what the story is all about.
Note and plan: Note the information that is given and the information that is required. Think about the method and the arithmetic operation which needs to be used here.
Solve and verify: Solve the problem with a calm mind avoiding any careless mistakes and verify the solution.
School Math We cover every concept in school math. The student learns by doing, through interactive simulations and personalised problem sets.
Mental Math We ensure daily calculation practice. The student continuously improves their speed and accuracy using our gamified practice system.
Practical Math We do ample real-world problem-solving. The student learns to see math all around them - from Covid's exponential growth to climate change. For this grade we have:
Competitive math We offer a lot of advanced math content. The student can work on topics that are beyond prescribed textbooks like number series and parity to ace competitive tests.
Student joins any time of the year, in any grade Beginning, middle or end of academic year.