Heisenberg's uncertainty principle
Atomic Structure · Chemistry
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Let's say we want to measure an electron. We have a rule: the uncertainty in position (Δx) multiplied by the uncertainty in momentum (Δp) must be at least a tiny constant value (h/4π). If we try to measure the position very accurately, making Δx very small (like 0.0001), then Δp must become very large to keep the equation balanced. Step 1: You focus your microscope to find exactly where the electron is. Step 2: Because you used a strong light to see it, the electron gets 'kicked' by the light energy. Step 3: Now the electron is moving at a different speed than before. Step 4: You now know the position, but your measurement of its speed is now totally wrong. You failed to know both!
Related topics
- Dalton's atomic theory and its limitations
- Subatomic particles: discovery of electron, proton, neutron
- Atomic models: Thomson, Rutherford, Bohr
- Bohr model: energy levels, radius, hydrogen spectrum
- Rydberg formula and spectral series (Lyman, Balmer, Paschen, Brackett, Pfund)
- Wave–particle duality and de Broglie wavelength