Tag: Griffith’s Introduction to Quantum Mechanics 3rd Edition

Problem 1.4 At time a particle is represented by the wave function where , , and are (positive) constants.(a) Normalize (that is, find , in terms of and ).(b) Sketch , as a function of .(c) Where is the particle most likely to be found, at ?(d) What is the probability of finding the particle…

Problem 1.3 Consider the gaussian distribution where , , and are positive real constants. (The necessary integrals are inside the back cover.)(a) Use Equation 1.16 to determine .(b) Find , , and .(c) Sketch the graph of . Solution: Problem 1.3