Explore exact oil drop physics. Compute fundamental charge constants easily now.
Robert Millikan determined the charge of an electron using balanced forces acting on microscopic oil droplets inside a uniform electric field. The primary governing equations implemented in this application include:
Where $\eta$ represents air viscosity, $v$ is terminal velocity, $\rho$ denotes densities, $g$ is gravity acceleration, $V$ is applied voltage, and $d$ is plate separation distance.
Using this application is straightforward and mimics experimental physics workflows:
The question of did Millikan calculate the charge of an electron stands as one of the most brilliant milestones in early twentieth-century physics. Conducted initially in 1909 alongside his graduate student Harvey Fletcher, the famous oil-drop experiment provided definitive proof that electric charge is quantized rather than continuous. By spraying fine droplets of oil into an ionized chamber subjected to adjustable electrical fields, Millikan could suspend droplets stationary in mid-air or track their precise velocities under gravity. This breakthrough isolated the elementary unit of electrical charge, paving the way for modern quantum mechanics and particle physics subdisciplines worldwide.
Despite minor historical controversies regarding data filtering choices, the underlying physical principles remain fundamentally sound and form the instructional backbone of undergraduate physics laboratories globally. Modern computational tools allow students and researchers to simulate these exact conditions seamlessly, adjusting viscosity matrices, droplet dimensions, and voltage inputs dynamically to observe theoretical outputs instantly without requiring physical vacuum chambers or high-voltage atomizers.
Millikan initially calculated the elementary charge value close to $1.592 \times 10^{-19}$ Coulombs, which is slightly lower than the modern accepted value due to an outdated viscosity value for air used in his calculations.
Water droplets evaporate too quickly under standard atmospheric illumination and chamber conditions, whereas specialized low-vapor-pressure oils maintain constant mass throughout long testing intervals.
Higher electric field strengths increase the electrostatic force exerted on charged droplets, allowing finer control over particle suspension and more precise determination of quantization steps.
Important Note: All the Calculators listed in this site are for educational purpose only and we do not guarentee the accuracy of results. Please do consult with other sources as well.