Age group: 15-19
Pre-Calculus Review - Lines - Functions and Graphs - Exponential Functions - Parametric Equations - Functions and Logarithms - Trigonometric Functions - Pre-Calculus : Assignment Limits & Continuity - Introduction to Limits and Continuity - Rate of Change - Limits, and the Squeeze Theorem - Limits Involving Infinity and Vertical and Horizontal Asymptotes - Continuous Functions - The Intermediate Value Theorem - Slope, Tangent Line, and Normal Line - Limits & Continuity : Assignment Derivatives - Introduction to Derivatives - Derivatives of Functions - Derivatives and Continuity - Differentiation Rules - Application of Derivatives - Differentiating Trigonometric Functions - Derivatives : Assignment More Derivatives - Introduction to More Derivatives - Differentiating Functions Using the Chain Rule - Differentiating Functions Using Implicit Differentiation - Differentiating Functions Containing Inverse Functions - Differentiation of Inverse Trigonometric Functions - Differentiating Exponential and Logarithmic Functions - More Derivatives : Assignment Applications of Derivatives - Introduction to Applications of Derivatives - Relative and Absolute Extrema - The Mean Value Theorem - The First and Second Derivative Tests - Application Problem-Solving - Newton's Method - Linearization, and Differentials - Application of Implicit Differentiation - Applications of Derivatives : Assignment
Should have studied algebra, geometry, trigonometry, analytic geometry, and elementary functions
Should understand the properties of linear, polynomial, rational, exponential, logarithmic, trigonometric, and inverse trigonometric functions
Explore the Mean Value Theorem and Rolle's Theorem to understand the behavior of differentiable functions and their applications in proving the existence of solutions.
Apply differentiation techniques to determine the concavity, points of inflection, and local extrema of functions.
Analyze and solve real-world problems involving rates of change, including related rates and motion along a line.
Develop a deep understanding of implicit differentiation and its use in finding the derivatives of functions defined implicitly.
Master the application of the chain rule, product rule, and quotient rule to differentiate complex functions involving multiple variables and nested functions.
You will learn how limits allow to solve the problems involving change
You will become skillful in computing the derivatives of complex expressions
You will be able to set-up and solve real-world problems using differentiation
You will learn to find the limits of indeterminant forms
You will get the better understanding of functions by plotting their graphs
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