Age group: 10-17
Limits and Continuity - Limit of a Sequence - Limit of a Function - Learn the Concept of Limit - Right Hand & Left Hand Limit of a Function - Finding the Limits of Functions - Concept of Continuity - Geometrical Meaning of Continuity - Testing the Continuity of Functions - Discontinuity and Its Types - Limits and Continuity: Practice Differentiation - What is Differentiation - Differential Coefficients of Various Functions - Algebraic, Exponential, Logarithmic, Trigonometric and Inverse Trigonometric - Differentiation of Product of Functions - Differentiation of Quotient of Two Functions - Differentiation by Transformation - Differentiation of Implicit Function - Differentiation of Parametric Function - Differentiation of a Function With Respect to Another Function - Differentiation: Practice Applications of Differentiation - Intermediate Value Theorem - Extreme Value Theorem - Introduction to Tangent of a Curve - Obtaining the Equation of Tangent of a Curve - Introduction to Normal of a Curve - Obtaining the Equation of Normal to the Curve - Understand the Concept of Maxima and Minima of a Function - Necessary and Sufficient Condition to Obtain the Maxima and Minima of a Function - Calculating the Maxima and Minima of a Function - Solving the Real World Problem: Maxima and Minima - Applications of Differentiation: Practice Integration - Introduction to Integration - Standard Integrals of Some Functions - Integration of Algebraic, Exponential, Logarithmic, Trigonometric and Inverse Trigonometric Functions - Integration by Substitution - Practice of Some Specific Substitution - Integration by Parts - Practice of Some Specific Integration - Integration by Partial Fraction - Integration: Practice Definite Integral - Introduction to Definite Integral - Limits of Integration - General Properties of Definite Integrals - Integrals With Infinite Limit - Definite Integral: Practice
Should have completed the middle school maths
Enthuziasm to learn higher maths
Apply calculus concepts to optimize functions, including finding maximum and minimum values in various contexts.
Enhance skills in analyzing the behavior of functions using limits, continuity, and asymptotic behavior.
Gain a deep understanding of techniques of integration, such as substitution and integration by parts, and their practical applications.
Develop proficiency in solving differential equations, including separable and linear types, and understand their applications in various fields.
Master the application of the Fundamental Theorem of Calculus to solve real-world problems and understand the relationship between derivatives and integrals.
Understanding of essential condition of differentiation
Conceptual clarity on the differentiation and integration
Hands-on practice of problem solving
Mastery in computing differentiation and integration
Better Grades in Exam
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