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Co-ordination chemistry by Prof. D. Ray (NPTEL):- Tanabe Sugano Diagram

Co-ordination chemistry by Prof. D. Ray (NPTEL):- Tanabe Sugano Diagram

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Ex: Find the Component Form of a Vector in Space Given the Initial and Terminal Point

Ex: Find the Component Form of a Vector in Space Given the Initial and Terminal Point

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  • Date added May 18, 2018
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Ex: Direction and Speed of a Plane in the Wind Using Vectors

Ex: Direction and Speed of a Plane in the Wind Using Vectors

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  • Date added May 17, 2018
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Ex: Find a Maclaurin Polynomial and Error of an Approximation - ln(cos(x))

Ex: Find a Maclaurin Polynomial and Error of an Approximation - ln(cos(x))

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  • Date added May 16, 2018
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Ex: Find the Centroid of a Bounded Region Involving the Sine Function Using the TI84

Ex: Find the Centroid of a Bounded Region Involving the Sine Function Using the TI84

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  • Date added May 15, 2018
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Ex: Present Value of Perpetual Money Flow

Ex: Present Value of Perpetual Money Flow

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  • Date added May 10, 2018
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Ex: Future and Present Value of Continuous Money Flow

Ex: Future and Present Value of Continuous Money Flow

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  • Date added May 10, 2018
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Ex: Integration Application - Present Value for Business

Ex: Integration Application - Present Value for Business

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  • Date added May 10, 2018
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Ex: Present Value of Continuous Money Flow

Ex: Present Value of Continuous Money Flow

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  • Date added May 10, 2018
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Ex 2: Continuous Money Flow needed for a Given Future Value

Ex 2: Continuous Money Flow needed for a Given Future Value

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  • Date added May 10, 2018
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Ex 1: Future Value of Continuous Money Flow

Ex 1: Future Value of Continuous Money Flow

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  • Date added May 10, 2018
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Ex: Present Value of One Time Investment Given Future Value

Ex: Present Value of One Time Investment Given Future Value

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  • Date added May 10, 2018
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Ex: Future Value of One Time Investment

Ex: Future Value of One Time Investment

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  • Date added May 10, 2018
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Ex: Complementary and Substitute Goods - Demand Function

Ex: Complementary and Substitute Goods - Demand Function

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  • Date added May 10, 2018
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Ex: Logistic Growth Differential Equation

Ex: Logistic Growth Differential Equation

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  • Date added May 10, 2018
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Ex: Solve a Differential Equation that Models the Change in a Bank Account Balance

Ex: Solve a Differential Equation that Models the Change in a Bank Account Balance

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  • Date added May 10, 2018
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Ex: Limited Growth Differential Equation

Ex: Limited Growth Differential Equation

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  • Date added May 10, 2018
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Ex: Write a Differential Equation to Model the Change in a Bank Account

Ex: Write a Differential Equation to Model the Change in a Bank Account

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  • Date added May 10, 2018
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Ex: Solve an IVP Using Separation of Variables in the Form y'=axy+bx

Ex: Solve an IVP Using Separation of Variables in the Form y'=axy+bx

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  • Date added May 10, 2018
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Ex: Solve an IVP Using Separation of Variables in the Form y'=(ax+b)/(xy^2)

Ex: Solve an IVP Using Separation of Variables in the Form y'=(ax+b)/(xy^2)

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  • Date added May 10, 2018
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Ex: Initial Value Problem Using Separation of Variables in the Form y' = e^(ay+bx)

Ex: Initial Value Problem Using Separation of Variables in the Form y' = e^(ay+bx)

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  • Date added May 10, 2018
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Ex: Initial Value Problem in the Form y' = kx Using Shortcut

Ex: Initial Value Problem in the Form y' = kx Using Shortcut

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  • Date added May 10, 2018
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Ex 2: Initial Value Problem Using Separation of Variables in the Form y'=ay+b

Ex 2: Initial Value Problem Using Separation of Variables in the Form y'=ay+b

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Ex 1: Initial Value Problem Using Separation of Variables in the form y' = ky

Ex 1: Initial Value Problem Using Separation of Variables in the form y' = ky

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  • Date added May 10, 2018
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Ex 2: Initial Value Problem Using Separation of Variables Involving Natural Logarithm

Ex 2: Initial Value Problem Using Separation of Variables Involving Natural Logarithm

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  • Date added May 10, 2018
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Ex 1: Initial Value Problem Using Separation of Variables Involving Natural Logarithm<

Ex 1: Initial Value Problem Using Separation of Variables Involving Natural Logarithm<

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  • Date added May 10, 2018
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Ex 2: Initial Value Problem Using Separation of Variables (Square Root)

Ex 2: Initial Value Problem Using Separation of Variables (Square Root)

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  • Date added May 10, 2018
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Ex 1: Initial Value Problem Using Separation of Variables (Square Root)

Ex 1: Initial Value Problem Using Separation of Variables (Square Root)

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  • Date added May 10, 2018
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Ex: Find the Particular Solution to a Basic Differential Equation

Ex: Find the Particular Solution to a Basic Differential Equation

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  • Date added May 10, 2018
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Solving a differential equation by separation of variables

Solving a differential equation by separation of variables

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Ex: Solve a Basic Initial Value Problem (Exponential and Trig)

Ex: Solve a Basic Initial Value Problem (Exponential and Trig)

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Ex: Solve a Basic Initial Value Problem (Linear)

Ex: Solve a Basic Initial Value Problem (Linear)

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Differential Equations and Exponential Functions

Differential Equations and Exponential Functions

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Ex: Select a Direction Field Given a Differential Equation Using Points

Ex: Select a Direction Field Given a Differential Equation Using Points

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  • Date added May 10, 2018
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Ex: Determine Direction Field Given a Solution to a Differential Equation

Ex: Determine Direction Field Given a Solution to a Differential Equation

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Ex: Determine Which Differential Equation Would Produce a Given Direction Field

Ex: Determine Which Differential Equation Would Produce a Given Direction Field

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Slope Fields

Slope Fields

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Ex: Find Two Exponential Function Solutions to a Differential Equation

Ex: Find Two Exponential Function Solutions to a Differential Equation

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Ex: Find a Constant Function Solution to a Differential Equation

Ex: Find a Constant Function Solution to a Differential Equation

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Ex: Verify a Solution to a Differential Equation and Find a Particular Solution

Ex: Verify a Solution to a Differential Equation and Find a Particular Solution

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Ex: Determine Which Function is a Solution to a Second Order Differential Equation

Ex: Determine Which Function is a Solution to a Second Order Differential Equation

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Ex: Determine Which Functions Are Solutions to a Differential Equation

Ex: Determine Which Functions Are Solutions to a Differential Equation

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Introduction to Differential Equations

Introduction to Differential Equations

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Ex: Improper Integral Involving Function with Rational Exponent to Find Area Under Curve

Ex: Improper Integral Involving Function with Rational Exponent to Find Area Under Curve

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Ex: Improper Integral Involving Rational Function to Find Area Under a Curve

Ex: Improper Integral Involving Rational Function to Find Area Under a Curve

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  • Date added May 10, 2018
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Ex 2: Improper Integral - Discontinuous Integrand

Ex 2: Improper Integral - Discontinuous Integrand

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Ex 1: Improper Integral - Discontinuous Integrand

Ex 1: Improper Integral - Discontinuous Integrand

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Ex 3: Improper Integral - Infinite Interval (-inf,+inf)

Ex 3: Improper Integral - Infinite Interval (-inf,+inf)

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  • Date added May 10, 2018
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Ex 2: Improper Integral - Infinite Interval (-inf, constant)

Ex 2: Improper Integral - Infinite Interval (-inf, constant)

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Ex 1: Improper Integral - Infinite Interval (-inf,+inf)

Ex 1: Improper Integral - Infinite Interval (-inf,+inf)

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Ex: Area Using Improper Integrals

Ex: Area Using Improper Integrals

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Ex 4: Improper Integrals and Area

Ex 4: Improper Integrals and Area

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Ex 3: Improper Integrals

Ex 3: Improper Integrals

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Ex 2: Improper Integrals

Ex 2: Improper Integrals

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Ex 1: Improper Integrals

Ex 1: Improper Integrals

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Improper Integral

Improper Integral

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Simpson's Rule - Determine n for a Given Accuracy

Simpson's Rule - Determine n for a Given Accuracy

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Simpson's Rule Error - Numerical Integration Approximation

Simpson's Rule Error - Numerical Integration Approximation

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Ex 2: Estimate a Definite Integral Using Simpson's Rule (fractional subintervals)

Ex 2: Estimate a Definite Integral Using Simpson's Rule (fractional subintervals)

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Ex 1: Numerical Integration - Simpson's Rule

Ex 1: Numerical Integration - Simpson's Rule

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Ex: Simpson's Rule Using a Table of Values

Ex: Simpson's Rule Using a Table of Values

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Simpson’s Rule of Numerical Integration

Simpson’s Rule of Numerical Integration

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Trapezoid Rule - Determine n for a Given Accuracy

Trapezoid Rule - Determine n for a Given Accuracy

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Trapezoid Rule Error - Numerical Integration Approximation

Trapezoid Rule Error - Numerical Integration Approximation

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Ex: Numerical Integration - The Trapezoid Rule

Ex: Numerical Integration - The Trapezoid Rule

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Trapezoidal Rule of Numerical Integration

Trapezoidal Rule of Numerical Integration

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Ex 2: Numerical Integration - The Midpoint Rule (Fractions)

Ex 2: Numerical Integration - The Midpoint Rule (Fractions)

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Ex 1: Numerical Integration - The Midpoint Rule

Ex 1: Numerical Integration - The Midpoint Rule

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Ex: Indefinite Integration Involving Arctangent Requiring Completing the Square

Ex: Indefinite Integration Involving Arctangent Requiring Completing the Square

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Ex: Indefinite Integration Involving Arctangent Requiring U-sub and Completing the Square

Ex: Indefinite Integration Involving Arctangent Requiring U-sub and Completing the Square

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Ex: Definite Integration Involving Inverse Tangent with U-Substitution - 1/(a^2+u^2)

Ex: Definite Integration Involving Inverse Tangent with U-Substitution - 1/(a^2+u^2)

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Ex: Definite Integration Involving Inverse Tangent - 1/(a^2+u^2)

Ex: Definite Integration Involving Inverse Tangent - 1/(a^2+u^2)

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Ex: Definite Integration Involving Inverse Tangent - 1/sqrt(a^2-u^2)

Ex: Definite Integration Involving Inverse Tangent - 1/sqrt(a^2-u^2)

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Ex: Indefinite Integration Using U-Substitution Involving an Inverse Trig Function

Ex: Indefinite Integration Using U-Substitution Involving an Inverse Trig Function

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Ex: Integration Tables - Integration Involving Requiring U-substitution Involving (tan(u))^n

Ex: Integration Tables - Integration Involving Requiring U-substitution Involving (tan(u))^n

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Ex: Integration Tables - Integration Requiring U-substitution Involving sqrt(u^2+a^2)

Ex: Integration Tables - Integration Requiring U-substitution Involving sqrt(u^2+a^2)

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Ex: Integration Tables - Integration Requiring U-Substitution sqrt(a^2-u^2)

Ex: Integration Tables - Integration Requiring U-Substitution sqrt(a^2-u^2)

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Ex: Integration Table - Integration Involving 1/u and a^2+u^2

Ex: Integration Table - Integration Involving 1/u and a^2+u^2

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Ex: Integration Tables - Integration Involving e^(ax)*sin(bx)

Ex: Integration Tables - Integration Involving e^(ax)*sin(bx)

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Ex: Integration Tables - Basic Integration Involving a^2-u^2

Ex: Integration Tables - Basic Integration Involving a^2-u^2

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Ex: Integration Tables - Basic Integration Involving a^2+u^2

Ex: Integration Tables - Basic Integration Involving a^2+u^2

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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 1: Black Body Radiation I

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 1: Black Body Radiation I

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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 2: Black Body Radiation II

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 2: Black Body Radiation II

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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 3: Black Body Radiation III

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 3: Black Body Radiation III

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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 6: Black Body Radiation VI

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 6: Black Body Radiation VI

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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 7: Black Body Radiation VII

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 7: Black Body Radiation VII

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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 8: Radiation as a collection of particles called photons

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 8: Radiation as a collection of particles called photons

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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 9: Quantum Hypothesis and specific heat of solids

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 9: Quantum Hypothesis and specific heat of solids

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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 10: Bohr's Model of hydrogen spectrum

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 10: Bohr's Model of hydrogen spectrum

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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 11: Wilson Sommerfeld quantum condition I

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 11: Wilson Sommerfeld quantum condition I

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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 12: Wilson Sommerfeld quantum condition II

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 12: Wilson Sommerfeld quantum condition II

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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 13: Wilson Sommerfeld quantum condition III

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 13: Wilson Sommerfeld quantum condition III

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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 14: Quantum conditions and atomic structure

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 14: Quantum conditions and atomic structure

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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 15: Eienstien's A and B coefficients

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 15: Eienstien's A and B coefficients

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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 16: Stimulated emission and amplification of light in a LASER

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 16: Stimulated emission and amplification of light in a LASER

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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 17: Brief description of a LASER

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 17: Brief description of a LASER

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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 18: Introduction to the correspondence principle

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 18: Introduction to the correspondence principle

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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 19: General nature of the correspondence principle

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 19: General nature of the correspondence principle

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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 20: Selection rules (for transitions) through the correspondence principle

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 20: Selection rules (for transitions) through the correspondence principle

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Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 21: Applications of the correspondence principle

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 21: Applications of the correspondence principle

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