Expectation Value of Momentum for the n=1 state of the Infinite Square Well
How we calculate the expectation value of momentum for the n=1 state of the infinite square well. Includes discussion of the table of integrals, and overall discussion of what you can expect the answer to be for all energy eigenstates of the infinite square well.

▶︎
Superposition of Two Energy Eigenstates of Infinite Well

▶︎
Expectation value of Hermitian operators

▶︎
A Simple yet Powerful Math Trick

▶︎
Expectation values of operators

▶︎
Particle in an Infinite Potential Well (QUANTUM MECHANICS)

▶︎
Local picture of the wavefunction

▶︎
I finally find least action principle satisfying

▶︎
The Integral Explained Better Than School Ever Did

▶︎
The Momentum Operator

▶︎
Infinite square well energy eigenstates

▶︎
The Core of Tensor Calculus

▶︎
Solving the quantum harmonic oscillator with ladder operators

▶︎
Why Peter Scholze is once in a Generation Mathematician

▶︎
Why Aliens Would NEVER Invade Africa

▶︎
Maxwell's Equations - The Ultimate Beginner's Guide

▶︎
Calculating Probability of finding a particle in a given region (Infinite Well)

▶︎
Why Momentum in Quantum Physics is Complex

▶︎
How Laplace Solved The Gaussian Integral!

▶︎
Finite square well. Setting up the problem

▶︎
