1. The problem statement, all variables and given/known data A particle is in the n = 1 state of an infinite square well of size L. T. What is the probability to find the particle in the region Δx = 0.007L at the point x = L/2? 3L/4? (Since Δx is small you don't need to do any integration) 2. Relevant equations ψ = Δxf(x) Δx = 0.007L f(x) = sin2(nπx/L) 3. The attempt at a solution I don't understand what I'm doing wrong. I can do the integral but I can't do this without doing the integral. I plugged in L/2 for Δx and x = L/2 for f(x) = sin2(nπx/L). This gave me the correct answer for L/2. But now I am trying to do 3L/4 and when I use the same method I get the wrong answer. I know the RIGHT answer is 0.007 for 3L/4 because of the nature of sine and a drawing of the wave-function in the well. I need to know how to properly do this mathematically- what am I doing wrong here?