Class 11 Math

Course Description

This Class 11 Mathematics course builds a rock-solid foundation for boards and competitive exams. Each chapter starts with intuitive concepts, followed by carefully chosen solved examples, targeted practice, and chapter-end quizzes. Coverage includes Sets, Relations & Functions, Trigonometric Functions, Complex Numbers & Quadratic Equations, Linear Inequalities, Permutations & Combinations, Binomial Theorem, Sequences & Series, Straight Lines & Conic Sections, Limits & Derivatives, and Statistics & Probability. Learners get printable formula sheets, revision mind maps, and past-pattern practice. Regular doubt-clearing and periodic tests ensure measurable progress. Perfect for CBSE/NCERT students, Applied Maths learners needing core math support, and early JEE/CUET preparation

Course Content

Sets
Builds the language of mathematics using set notation, subsets, power set, operations (union, intersection, complement), and Venn diagrams, with applications to counting and logic.

Relations and Functions
Introduces relations, domain–range, types of functions, and basic transformations, forming the backbone for algebra, trigonometry, and calculus.

Trigonometric Functions
Covers degree–radian measure, trigonometric ratios, identities, graphs, and principal values, enabling problem-solving in geometry and physics contexts.

Principle of Mathematical Induction
Explains proving statements for all natural numbers via base case and inductive step, developing rigorous mathematical reasoning.

Complex Numbers and Quadratic Equations
Defines complex numbers, algebra on the Argand plane, modulus–argument, and links discriminant to quadratic roots, including cases with non-real solutions.

Linear Inequalities
Solves single-variable and system inequalities, with graphical interpretation of solution sets and intervals for real-world constraints.

Permutations and Combinations
Provides counting techniques for arrangements and selections, laying groundwork for probability and combinatorial reasoning.

Binomial Theorem
Presents expansions, general and middle terms, and coefficient extraction for fast algebraic manipulation in competitive-style questions.

Sequences and Series
Develops AP/GP formulas, sums, and term relations, including special series, with frequent exam applications and modeling use-cases.

Straight Lines
Explores slope, angle between lines, distance, section formula, and various line equations (slope-intercept, point-slope, normal, general) for analytic geometry.

Conic Sections
Introduces circle, parabola, ellipse, and hyperbola in standard forms, focusing on key parameters (focus, directrix, axes) and basic tangent problems.

Introduction to Three-Dimensional Geometry
Sets up 3D coordinate axes, distance and section formulas in space, and direction concepts to transition toward vectors and 3D analysis.

Limits and Derivatives
Builds intuition of limiting processes, standard limits, and first derivatives of basic functions, establishing foundations for Class 12 calculus.

Statistics
Summarizes data using measures of central tendency and dispersion, emphasizing interpretation and comparison of datasets.

Probability
Covers sample space, events, addition and multiplication rules, and complementary events, connecting with combinatorics for uncertainty modeling.

Student Ratings & Reviews

No Review Yet

Course Description

Course Content

Sets
Builds the language of mathematics using set notation, subsets, power set, operations (union, intersection, complement), and Venn diagrams, with applications to counting and logic.

Relations and Functions
Introduces relations, domain–range, types of functions, and basic transformations, forming the backbone for algebra, trigonometry, and calculus.

Trigonometric Functions
Covers degree–radian measure, trigonometric ratios, identities, graphs, and principal values, enabling problem-solving in geometry and physics contexts.

Principle of Mathematical Induction
Explains proving statements for all natural numbers via base case and inductive step, developing rigorous mathematical reasoning.

Complex Numbers and Quadratic Equations
Defines complex numbers, algebra on the Argand plane, modulus–argument, and links discriminant to quadratic roots, including cases with non-real solutions.

Linear Inequalities
Solves single-variable and system inequalities, with graphical interpretation of solution sets and intervals for real-world constraints.

Permutations and Combinations
Provides counting techniques for arrangements and selections, laying groundwork for probability and combinatorial reasoning.

Binomial Theorem
Presents expansions, general and middle terms, and coefficient extraction for fast algebraic manipulation in competitive-style questions.

Sequences and Series
Develops AP/GP formulas, sums, and term relations, including special series, with frequent exam applications and modeling use-cases.

Straight Lines
Explores slope, angle between lines, distance, section formula, and various line equations (slope-intercept, point-slope, normal, general) for analytic geometry.

Conic Sections
Introduces circle, parabola, ellipse, and hyperbola in standard forms, focusing on key parameters (focus, directrix, axes) and basic tangent problems.

Introduction to Three-Dimensional Geometry
Sets up 3D coordinate axes, distance and section formulas in space, and direction concepts to transition toward vectors and 3D analysis.

Limits and Derivatives
Builds intuition of limiting processes, standard limits, and first derivatives of basic functions, establishing foundations for Class 12 calculus.

Statistics
Summarizes data using measures of central tendency and dispersion, emphasizing interpretation and comparison of datasets.

Probability
Covers sample space, events, addition and multiplication rules, and complementary events, connecting with combinatorics for uncertainty modeling.

Courses You May Like

Quick Links

Useful Links

Stay Connected

Course Description

Course Content

Sets Builds the language of mathematics using set notation, subsets, power set, operations (union, intersection, complement), and Venn diagrams, with applications to counting and logic.

d

Relations and Functions Introduces relations, domain–range, types of functions, and basic transformations, forming the backbone for algebra, trigonometry, and calculus.

Trigonometric Functions Covers degree–radian measure, trigonometric ratios, identities, graphs, and principal values, enabling problem-solving in geometry and physics contexts.

Principle of Mathematical Induction Explains proving statements for all natural numbers via base case and inductive step, developing rigorous mathematical reasoning.

Complex Numbers and Quadratic Equations Defines complex numbers, algebra on the Argand plane, modulus–argument, and links discriminant to quadratic roots, including cases with non-real solutions.

Linear Inequalities Solves single-variable and system inequalities, with graphical interpretation of solution sets and intervals for real-world constraints.

Permutations and Combinations Provides counting techniques for arrangements and selections, laying groundwork for probability and combinatorial reasoning.

Binomial Theorem Presents expansions, general and middle terms, and coefficient extraction for fast algebraic manipulation in competitive-style questions.

Sequences and Series Develops AP/GP formulas, sums, and term relations, including special series, with frequent exam applications and modeling use-cases.

Straight Lines Explores slope, angle between lines, distance, section formula, and various line equations (slope-intercept, point-slope, normal, general) for analytic geometry.

Conic Sections Introduces circle, parabola, ellipse, and hyperbola in standard forms, focusing on key parameters (focus, directrix, axes) and basic tangent problems.

Introduction to Three-Dimensional Geometry Sets up 3D coordinate axes, distance and section formulas in space, and direction concepts to transition toward vectors and 3D analysis.

Limits and Derivatives Builds intuition of limiting processes, standard limits, and first derivatives of basic functions, establishing foundations for Class 12 calculus.

Statistics Summarizes data using measures of central tendency and dispersion, emphasizing interpretation and comparison of datasets.

Probability Covers sample space, events, addition and multiplication rules, and complementary events, connecting with combinatorics for uncertainty modeling.

Student Ratings & Reviews

Courses You May Like

Quick Links

Useful Links

Stay Connected

Sets
Builds the language of mathematics using set notation, subsets, power set, operations (union, intersection, complement), and Venn diagrams, with applications to counting and logic.

Relations and Functions
Introduces relations, domain–range, types of functions, and basic transformations, forming the backbone for algebra, trigonometry, and calculus.

Trigonometric Functions
Covers degree–radian measure, trigonometric ratios, identities, graphs, and principal values, enabling problem-solving in geometry and physics contexts.

Principle of Mathematical Induction
Explains proving statements for all natural numbers via base case and inductive step, developing rigorous mathematical reasoning.

Complex Numbers and Quadratic Equations
Defines complex numbers, algebra on the Argand plane, modulus–argument, and links discriminant to quadratic roots, including cases with non-real solutions.

Linear Inequalities
Solves single-variable and system inequalities, with graphical interpretation of solution sets and intervals for real-world constraints.

Permutations and Combinations
Provides counting techniques for arrangements and selections, laying groundwork for probability and combinatorial reasoning.

Binomial Theorem
Presents expansions, general and middle terms, and coefficient extraction for fast algebraic manipulation in competitive-style questions.

Sequences and Series
Develops AP/GP formulas, sums, and term relations, including special series, with frequent exam applications and modeling use-cases.

Straight Lines
Explores slope, angle between lines, distance, section formula, and various line equations (slope-intercept, point-slope, normal, general) for analytic geometry.

Conic Sections
Introduces circle, parabola, ellipse, and hyperbola in standard forms, focusing on key parameters (focus, directrix, axes) and basic tangent problems.

Introduction to Three-Dimensional Geometry
Sets up 3D coordinate axes, distance and section formulas in space, and direction concepts to transition toward vectors and 3D analysis.

Limits and Derivatives
Builds intuition of limiting processes, standard limits, and first derivatives of basic functions, establishing foundations for Class 12 calculus.

Statistics
Summarizes data using measures of central tendency and dispersion, emphasizing interpretation and comparison of datasets.

Probability
Covers sample space, events, addition and multiplication rules, and complementary events, connecting with combinatorics for uncertainty modeling.