Navigation

  1. Physics (Technical) 2K
    1. Classical Mechanics 192
    2. Quantum 386
    3. Relativity 63
    4. Atomic 8
    5. Solid State 54
    6. Computational 18
    7. Nuclear 50
    8. Particle 103
    9. Beyond the Standard Model 62
    10. Astronomy and Cosmology 199
    11. Electromagnetism 84
    12. Thermodynamics 17
    13. Optics 50
    14. Plasma 42
    15. Condensed Matter 102
    16. Misc Physics 136
  2. Mathematics (Technical) 3K
    1. Basic Algebra 414
    2. Calculus 2K
    3. Differential Equations 236
    4. Topology 27
    5. Analysis 200
    6. Abstract Algebra 6
    7. Linear Algebra 366
    8. Differential Geometry 17
    9. Set Theory & Logic 12
    10. Probability & Stats 173
    11. Misc Math 78
  3. Other Science 1K
    1. Biology 192
    2. Chemistry 285
    3. Engineering 641
    4. Computing 311
    5. Earth 47
  4. Interviews 40
  5. Pop Science 105
  6. Experiments 141
  7. Entertainment 89

Recent Insights

Hot Threads

Physics and Math Videos

Stop randomly wandering through Youtube. Browse our curated collection of jaw dropping Physics, Math, Biology, Chemistry YouTube videos.
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

  • 0
  • 0
Ex 2: Initial Value Problem Using Separation of Variables Involving Natural Logarithm

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

  • 0
  • 0
Ex 1: Initial Value Problem Using Separation of Variables Involving Natural Logarithm<

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

  • 0
  • 0
Ex 2: Initial Value Problem Using Separation of Variables (Square Root)

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

  • 0
  • 0
Ex 1: Initial Value Problem Using Separation of Variables (Square Root)

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

  • 0
  • 0
Ex: Find the Particular Solution to a Basic Differential Equation

Ex: Find the Particular Solution to a Basic Differential Equation

  • 0
  • 0
Solving a differential equation by separation of variables

Solving a differential equation by separation of variables

  • 0
  • 0
Ex: Solve a Basic Initial Value Problem (Exponential and Trig)

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

  • 0
  • 0
Ex: Solve a Basic Initial Value Problem (Linear)

Ex: Solve a Basic Initial Value Problem (Linear)

  • 0
  • 0
Differential Equations and Exponential Functions

Differential Equations and Exponential Functions

  • 0
  • 0
Ex: Select a Direction Field Given a Differential Equation Using Points

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

  • 0
  • 0
Ex: Determine Direction Field Given a Solution to a Differential Equation

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

  • 0
  • 0
Ex: Determine Which Differential Equation Would Produce a Given Direction Field

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

  • 0
  • 0
Slope Fields

Slope Fields

  • 0
  • 0
Ex: Find Two Exponential Function Solutions to a Differential Equation

Ex: Find Two Exponential Function Solutions to a Differential Equation

  • 0
  • 0
Ex: Find a Constant Function Solution to a Differential Equation

Ex: Find a Constant Function Solution to a Differential Equation

  • 0
  • 0
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

  • 0
  • 0
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

  • 0
  • 0
Ex: Determine Which Functions Are Solutions to a Differential Equation

Ex: Determine Which Functions Are Solutions to a Differential Equation

  • 0
  • 0
Introduction to Differential Equations

Introduction to Differential Equations

  • 0
  • 0
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

  • 0
  • 0
Ex: Improper Integral Involving Rational Function to Find Area Under a Curve

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

  • 0
  • 0
Ex 2: Improper Integral - Discontinuous Integrand

Ex 2: Improper Integral - Discontinuous Integrand

  • 0
  • 0
Ex 1: Improper Integral - Discontinuous Integrand

Ex 1: Improper Integral - Discontinuous Integrand

  • 0
  • 0
Ex 3: Improper Integral - Infinite Interval (-inf,+inf)

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

  • 0
  • 0
Ex 2: Improper Integral - Infinite Interval (-inf, constant)

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

  • 0
  • 0
Ex 1: Improper Integral - Infinite Interval (-inf,+inf)

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

  • 0
  • 0
Ex: Area Using Improper Integrals

Ex: Area Using Improper Integrals

  • 0
  • 0
Ex 4: Improper Integrals and Area

Ex 4: Improper Integrals and Area

  • 0
  • 0
Ex 3: Improper Integrals

Ex 3: Improper Integrals

  • 0
  • 0
Ex 2: Improper Integrals

Ex 2: Improper Integrals

  • 0
  • 0
Ex 1: Improper Integrals

Ex 1: Improper Integrals

  • 0
  • 0
Improper Integral

Improper Integral

  • 0
  • 0
Simpson's Rule - Determine n for a Given Accuracy

Simpson's Rule - Determine n for a Given Accuracy

  • 0
  • 0
Simpson's Rule Error - Numerical Integration Approximation

Simpson's Rule Error - Numerical Integration Approximation

  • 0
  • 0
Ex 2: Estimate a Definite Integral Using Simpson's Rule (fractional subintervals)

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

  • 0
  • 0
Ex 1: Numerical Integration - Simpson's Rule

Ex 1: Numerical Integration - Simpson's Rule

  • 0
  • 0
Ex: Simpson's Rule Using a Table of Values

Ex: Simpson's Rule Using a Table of Values

  • 0
  • 0
Simpson’s Rule of Numerical Integration

Simpson’s Rule of Numerical Integration

  • 0
  • 0
Trapezoid Rule - Determine n for a Given Accuracy

Trapezoid Rule - Determine n for a Given Accuracy

  • 0
  • 0
Trapezoid Rule Error - Numerical Integration Approximation

Trapezoid Rule Error - Numerical Integration Approximation

  • 0
  • 0
Ex: Numerical Integration - The Trapezoid Rule

Ex: Numerical Integration - The Trapezoid Rule

  • 0
  • 0
Trapezoidal Rule of Numerical Integration

Trapezoidal Rule of Numerical Integration

  • 0
  • 0
Ex 2: Numerical Integration - The Midpoint Rule (Fractions)

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

  • 0
  • 0
Ex 1: Numerical Integration - The Midpoint Rule

Ex 1: Numerical Integration - The Midpoint Rule

  • 0
  • 0
Ex: Indefinite Integration Involving Arctangent Requiring Completing the Square

Ex: Indefinite Integration Involving Arctangent Requiring Completing the Square

  • 0
  • 0
Ex: Indefinite Integration Involving Arctangent Requiring U-sub and Completing the Square

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

  • 0
  • 0
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)

  • 0
  • 0
Ex: Definite Integration Involving Inverse Tangent - 1/(a^2+u^2)

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

  • 0
  • 0
Ex: Definite Integration Involving Inverse Tangent - 1/sqrt(a^2-u^2)

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

  • 0
  • 0
Ex: Indefinite Integration Using U-Substitution Involving an Inverse Trig Function

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

  • 0
  • 0
Ex: Integration Tables - Integration Involving Requiring U-substitution Involving (tan(u))^n

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

  • 0
  • 0
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)

  • 0
  • 0
Ex: Integration Tables - Integration Requiring U-Substitution sqrt(a^2-u^2)

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

  • 0
  • 0
Ex: Integration Table - Integration Involving 1/u and a^2+u^2

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

  • 0
  • 0
Ex: Integration Tables - Integration Involving e^(ax)*sin(bx)

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

  • 0
  • 0
Ex: Integration Tables - Basic Integration Involving a^2-u^2

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

  • 0
  • 0
Ex: Integration Tables - Basic Integration Involving a^2+u^2

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

  • 0
  • 0
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

  • 0
  • 0
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

  • 0
  • 0
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

  • 0
  • 0
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

  • 0
  • 0
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

  • 0
  • 0
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

  • 0
  • 0
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

  • 0
  • 0
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

  • 0
  • 0
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

  • 0
  • 0
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

  • 0
  • 0
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

  • 0
  • 0
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

  • 0
  • 0
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

  • 0
  • 0
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

  • 0
  • 0
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

  • 0
  • 0
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

  • 0
  • 0
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

  • 0
  • 0
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

  • 0
  • 0
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

  • 0
  • 0
Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 22: Heisenberg's formulations of quantum mechanics I

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 22: Heisenberg's formulations of quantum mechanics I

  • 0
  • 0
Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 23: Heisenberg's formulations of quantum mechanics II

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 23: Heisenberg's formulations of quantum mechanics II

  • 0
  • 0
Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 24: Heisenberg's formulations of quantum mechanics III

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 24: Heisenberg's formulations of quantum mechanics III

  • 0
  • 0
Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 25: Brief introduction to matrix mechanics

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 25: Brief introduction to matrix mechanics

  • 0
  • 0
Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 26: Introduction to waves and wave equation

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 26: Introduction to waves and wave equation

  • 0
  • 0
Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 27: Sationary waves eigen values and eigen functions

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 27: Sationary waves eigen values and eigen functions

  • 0
  • 0
Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 28: Matter waves and their experimental detection

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 28: Matter waves and their experimental detection

  • 0
  • 0
Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 29: Representing a moving particle by a wave packet

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 29: Representing a moving particle by a wave packet

  • 0
  • 0
Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 30: Stationary-state Schrodinger equation

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 30: Stationary-state Schrodinger equation

  • 0
  • 0
Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 31: Solution of the stationary-state Schrodinger equation for a SHO

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 31: Solution of the stationary-state Schrodinger equation for a SHO

  • 0
  • 0
Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 32: Equivalance of Heisenberg and the Schrodinger formulations I

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 32: Equivalance of Heisenberg and the Schrodinger formulations I

  • 0
  • 0
Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 33: Equivalance of Heisenberg and Schrodinger formulations II

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 33: Equivalance of Heisenberg and Schrodinger formulations II

  • 0
  • 0
Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 34: Born interpretation of the wavefunction

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 34: Born interpretation of the wavefunction

  • 0
  • 0
Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 35: Uncertainty principle and its simple applications

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 35: Uncertainty principle and its simple applications

  • 0
  • 0
Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 36: Time dependent Schrodinger equation

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 36: Time dependent Schrodinger equation

  • 0
  • 0
Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 37: Ehrenfest theorem

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 37: Ehrenfest theorem

  • 0
  • 0
Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 38: Solution of Schrodinger equation for a particle in delta functions

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 38: Solution of Schrodinger equation for a particle in delta functions

  • 0
  • 0
Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 39: Solution of Schrodinger equation for a particle in a finite well

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 39: Solution of Schrodinger equation for a particle in a finite well

  • 0
  • 0
Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 40: Solution of a one dimensional Schrodinger equation for bound states I

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 40: Solution of a one dimensional Schrodinger equation for bound states I

  • 0
  • 0
Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 41: Solution of a one dimensional Schrodinger equation for bound states II

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 41: Solution of a one dimensional Schrodinger equation for bound states II

  • 0
  • 0
Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 42: Reflection and transmission of particles across a potential barrier

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 42: Reflection and transmission of particles across a potential barrier

  • 0
  • 0
Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 43: Quantum-tunneling and its examples

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 43: Quantum-tunneling and its examples

  • 0
  • 0
Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 44: Solution of the Schrodinger for free paticles and periodic boundary cond

Introductory Quantum Mechanics with Prof. Manoj Harbola (NPTEL):- Lecture 44: Solution of the Schrodinger for free paticles and periodic boundary cond

  • 0
  • 0
Back
Top