Hi there, So here's my assignment: ''The velocity of a positron is measured to be: vx=(4.00±0.18)*105 m/s, vy=(0.34±0.12)*105 m/s, vz=(1.41±0.08)*105 m/s. Within what minimum volume was the positron located at the moment the measurement was carried out?'' I think I'm not wrong when I say that the uncertainty principle applies in every direction. Since the velocities are not relativistic, the simple equation should be: Δx=hbar/(2*m*Δvx) The same equation is used for Δy and Δz, and we only take the volume of the ''uncertainty box'' V=ΔxΔyΔz. With the positron having a mass of 9.109*10-31kg, that gives me V=1.12*10-25 m3. But I know the right answer is 1.4*10-26 m3. Even with the relativistic equations, I get the same wrong answer. So what am I doing wrong? Note that I never used the values of the velocities. Should I use them somewhere? Thank you for your time.