Calculus Study Material
Calculus Video Tutorials, Online Lessons, Ebooks
Video Tutorials under Calculus
- (2^ln x)/x Antiderivative Example
- Another u-Subsitution Example
- AP Calculus BC Exams: 2008 1 A
- AP Calculus BC Exams: 2008 1 B
- AP Calculus BC Exams: 2008 1 C
- AP Calculus BC Exams: 2008 1 D
- Calculus BC 2008 2 A
- Calculus BC 2008 2 B & C
- Calculus BC 2008 2 D
- Calculus Graphing with Derivatives Example
- Calculus: Derivative of x^(x^x)
- Calculus: Derivatives 1
- Calculus: Derivatives 2
- Calculus: Derivatives 3
- Calculus: Derivatives 4: The Chain Rule
- Calculus: Derivatives 5
- Calculus: Derivatives 6
- Calculus: Derivatives 7
- Calculus: Derivatives 8
- Calculus: Derivatives 9
- Calculus: Graphing Using Derivatives
- Calculus: Maximum and minimum values on an interval
- Closed Curve Line Integrals of Conservative Vector Fields
- Curl 1
- Curl 2
- Curl 3
- Definite Integral with Substitution
- Definite Integrals – Part 2
- Definite Integrals – Part 4
- Definite Integrals – Part 5
- Definite Integrals (Area Under a Curve) – Part 3
- Derivative of a Position Vector Valued Function
- Determining a Position Vector-Valued Function for a Parametrization of Two Parameters
- Differential of a vector valued function
- Divergence 1
- Divergence 2
- Divergence 3
- Double Integrals 1
- Double Integrals 2
- Double Integrals 3
- Double Integrals 4
- Double Integrals 5
- Double Integrals 6
- Epsilon Delta Limit Definition 1
- Epsilon Delta Limit Definition 2
- Equation of a tangent line
- Example of Calculating a Surface Integral – Part 1
- Example of Calculating a Surface Integral – Part 2
- Example of Calculating a Surface Integral – Part 3
- Example of Closed Line Integral of Conservative Field
- Exponential Growth
- Extreme Derivative Word Problem (Advanced)
- Gradient 1
- Green’s Theorem Example 1
- Green’s Theorem Example 2
- Green’s Theorem Proof – Part 1
- Green’s Theorem Proof – Part 2
- Implicit Differentiation – part 2
- Indefinite integrals – part II
- Indefinite Integration – Part III
- Indefinite Integration – Part IV
- Indefinite Integration – Part V
- Indefinite Integration – Part VI
- Indefinite Integration – Part VII
- Inflection Points and Concavity Intuition
- Integrals: Trig Substitution 1
- Integrals: Trig Substitution 2
- Integrals: Trig Substitution 3 (Long Problem)
- Introduction to Definite Integrals
- Introduction to Differential Equations
- Introduction to Limits
- Introduction to Parametrizing a Surface with Two Parameters
- Introduction to rate-of-change problems
- Introduction to the Surface Integral
- L’Hopital’s Rule – An Introduction
- L’Hopital’s Rule Example 1
- L’Hopital’s Rule Example 2
- L’Hopital’s Rule Example 3
- Ladder rate-of-change problem
- Limit Examples – Part 1
- Limit Examples – Part 2
- Limit Examples – Part 3
- Limit Examples with Brain Malfunction on First Problem – Part 4
- Line Integral
- Line Integral Example 1
- Line Integral Example 2 – Part 1
- Line Integral Example 2 – Part 2
- Line Integrals & Vector Fields
- Maxima Minima Slope Intuition
- Mean Value Theorem
- Monotonicity Theorem
- More chain rule and implicit differentiation intuition
- More implicit differentiation
- More Limits
- Optimization Example 4
- Optimization with Calculus 1
- Optimization with Calculus 2
- Optimization with Calculus 3
- Parametrization of a Reverse Path
- Partial Derivatives
- Partial Derivatives 2
- Partial Derivatives of Vector-Valued Functions
- Path Independence for Line Integrals
- Polynomial Approximation of Functions – Part 1
- Polynomial Approximation of Functions – Part 2
- Polynomial Approximation of Functions – Part 3
- Polynomial Approximation of Functions – Part 4
- Polynomial Approximation of Functions – Part 5
- Polynomial Approximation of Functions – Part 6
- Polynomial Approximation of Functions – Part 7
- Position Vector Valued Functions
- Proof: d/dx(e^x) = e^x
- Proof: d/dx(ln x) = 1/x
- Proof: d/dx(sqrt(x))
- Proof: d/dx(x^n)
- Proof: lim (sin x)/x
- Proofs of Derivatives of Ln(x) and e^x
- Rates-of-change – part 2
- Scalar Field Line Integral Independent of Path Direction
- Second Example of Line Integral of Conservative Vector Field
- Sequences & Series – Part 2
- Solid of Revolution – Part 1
- Solid of Revolution – Part 2
- Solid of Revolution – Part 3
- Solid of Revolution – Part 4
- Solid of Revolution – Part 5
- Solid of Revolution – Part 6
- Solid of Revolution – Part 7
- Solid of Revolution – Part 8
- Squeeze Theorem
- Taylor Polynomials
- The Indefinite Integral or Anti-derivative
- Trig Implicit Differentiation Example
- Triple Integrals 1
- Triple Integrals 2
- Triple Integrals 3
- Using a Line Integral to find the Work Done by a Vector Field Example
- Vector Field Line Integrals Dependent on Path Direction
- Vector Valued Function Derivative Example