Details
https://www.youtube.com/watch?v=MUIje0PsUXo
Simplified version of University Calculus that will help each and every students to learn and achieve a better score.
Topics covered / Highlights
This is a list of calculus topics.
Contents

Limits

Differential calculus

Integral calculus

Special functions and numbers

Numerical integration

Lists and tables

Multivariable

Series

History

Nonstandard calculus
Limits

Limit (mathematics)

Limit of a function

Limit of a sequence

Indeterminate form

Orders of approximation

(ε, δ)definition of limit
Differential calculus

Derivative

Notation

Newton's notation for differentiation

Leibniz's notation for differentiation

Simplest rules

Derivative of a constant

Sum rule in differentiation

Constant factor rule in differentiation

Linearity of differentiation

Power rule

Chain rule

local linearization

Product rule

Quotient rule

Inverse functions and differentiation

Implicit differentiation

Stationary point

Maxima and minima

First derivative test

Second derivative test

Extreme value theorem

Differential equation

Differential operator

Newton's method

Taylor's theorem

L'Hôpital's rule

General Leibniz rule

Mean value theorem

Logarithmic derivative

Differential (calculus)

Related rates

Regiomontanus' angle maximization problem
Integral calculus

Antiderivative/Indefinite integral

Simplest rules

Sum rule in integration

Constant factor rule in integration

Linearity of integration

Arbitrary constant of integration

Fundamental theorem of calculus

Integration by parts

Inverse chain rule method

Integration by substitution

Tangent halfangle substitution

Differentiation under the integral sign

Trigonometric substitution

Partial fractions in integration

Proof that 22/7 exceeds π

Trapezium rule

Integral of the secant function

Integral of secant cubed

Arclength

Shell integration
Special functions and numbers

Natural logarithm

e (mathematical constant)

Exponential function

Hyperbolic angle

Hyperbolic function

Stirling's approximation

Bernoulli numbers
Numerical integration

Rectangle method

Trapezium rule

Simpson's rule

Newton–Cotes formulas

Gaussian quadrature
Multivariable

Partial derivative

Disk integration

Gabriel's horn

Jacobian matrix

Hessian matrix

Curvature

Green's theorem

Divergence theorem

Stokes' theorem
Series

Infinite series

Maclaurin series, Taylor series

Fourier series

Euler–Maclaurin formula
Who can attend this ?
University Students , University Teachers
Pre requisites
Basic Knowledge of secondary Mathematics
What am I going to get from this Class ?
The sky is the Limit for learning.