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# Mathematics

Are you looking to learn the different rules of mathematics? For those who find it hard to understand, mathematics can be quite challenging. This is why we have presented some of the best online lectures on mathematics where we will discuss a wide array of different topics.

In our video lectures, we are going to talk about finite mathematics, differential equations, statistical probability, Laplace transforms, Fourier series and more. Mathematics as a subject is vast and with these online tutorials, we have tried to segregate some major topics into distinct lectures. Those who are looking to study calculus can find lectures devoted to differential equations and advanced methods of dealing with numerical analysis of such differential equations too.

Further, we also have courses for functional analysis, real analysis, geometry and advanced matrix theory as well. Statistics is considered by many as another separate branch of mathematics and you can find a lot of video lectures devoted to the same. We have video lectures for regression analysis, multivariate analysis, numerical analysis, computational techniques and more.

Every single one of our lectures has been made keeping the needs of the readers in mind. The online lectures are going to explain the core concepts and then we subsequently build upon your foundation to help you solve advanced and complex problems. With our varied online video tutorials, people can learn some of the most mind boggling mathematical concepts and gain proficiency in the same.

Showing 20 of 100 courses
Contents: Simple Equations - Equations - Linear Equations - Solving Inequalities - graphing lines - Slope and Y - intercept intuition - Slope - Equation of a line - Slope and
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Probability explained | Independent and dependent events - Probability with playing cards and Venn diagrams - Addition rule for probability - Finding probability example 2 - C
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Contents: Basic Trigonometry - Basic Trigonometry - Radians and degrees - Using Trig Functions - The unit circle definition of trigonometric function - Unit Circle Definition
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Contents: Basic Addition - Addition - Basic Subtraction - introduction to Borrowing or Regrouping - Alternate mental subtraction method - Why borrowing works-Why borrowing wo
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Contents: Introduction to differential equations - Separable Differential Equations - Exact Equations Intuition-Integrating factors - First order homegenous equations - 2nd O
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Matrices, vectors, vector spaces, transformations. Covers all topics in a first year college linear algebra course. This is an advanced course normally taken by science or eng
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Contents: Vector Revision - Intro to curves and vector functions - Limits of vector functions - Calculus of vector functions - Calculus of vector functions tutorial - Vector
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Contents: Complex numbers & basic calculations - Complex numbers, polar form & basic operations - Complex numbers and sketching regions - How to solve polynomial equations i
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This course on Linear Algebra is meant for first year undergraduates or college students. It presents the subject in a visual geometric way, with special orientation to applic
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Contents: Numbers - Language of mathematics - The powers that be-Exponents - Polynomial Expressions - More numbers and Geometry - Graphs - Functions and Their Graphs - Equati
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Introduction, Axioms of Probability, Random Variables,Probability Distributions and Density Functions, Function of a Random Variable, Mean and Variance, Function of Two Random
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Four special matrices - Key ideas of linear algebra - Difference equations - Solving a linear system - Delta function day - Eigenvalues - Positive definite day - Springs and m
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Propositional Logic - Predicates & Quantifiers - Logical Inference - Resolution Principles & Application to PROLOG - Methods of Proof - Normal Forms - Proving programs correct
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Solution of ODE of First Order and First Degree, Linear Differential Equations of the First Order, Series Solution of Homogeneous Linear, Bessel Functions and Their Properties
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Matrix Algebra, Determinants, Solution of System Equation, Linear Algebra, Linear Transformation, Eigenvalues and Eigenvectors, Quadratic Forms, Diagonalization, Solution of S
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Real numbers, Sequences, Continuous Function, Uniform Continuity, Differentiable function, Maxima - Minima, Taylors Theorem, Curve Sketching, Infinite and Power Series, Rieman
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Direction fields, existence and uniqueness of solutions - Numerical methods - Linear equations, models - Solution of linear equations, integrating factors - Complex numbers, r
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Difference Methods for Ordinary Differential Equations - Finite Differences, Accuracy, Stability, Convergence - The One-way Wave Equation and CFL / von Neumann Stability - Com
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MIT Spring 2005
The Geometry of Linear Equations - Elimination with Matrices-Multiplication and Inverse Matrices - Factorization into A = LU - Transposes, Permutations, Spaces R^n-Column Spac
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Counting - Probability: Basic Definitions - Equally Likely Outcomes - Independence - Conditional Probability - The Law of Total Probability - The Bayes Formula - Discrete Dist
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