Calculating the charge of an electron from Millikan's Oil drop experiment

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SUMMARY

The forum discussion focuses on calculating the quantized charge of an electron using data from Millikan's Oil Drop Experiment. The equation utilized is q = 3 ∏ r (E) η (Vup + Vdown), where variables represent the radius of the drop, electric field, effective air viscosity, and terminal velocities. Participants emphasize the importance of analyzing multiple charge values to identify integer multiples of the electron charge, approximately 1.6 x 10^-19 C. Suggestions include plotting drop charge against drop number to visualize the quantization of charge.

PREREQUISITES
  • Understanding of Millikan's Oil Drop Experiment methodology
  • Familiarity with the equation q = 3 ∏ r (E) η (Vup + Vdown)
  • Basic knowledge of electric fields and viscosity in fluid dynamics
  • Ability to analyze data sets and plot graphs for visualization
NEXT STEPS
  • Learn about data analysis techniques for experimental physics
  • Explore the concept of quantization in charge and its implications
  • Study the statistical methods for determining the greatest common factor in experimental data
  • Investigate the relationship between charge and the number of electrons on oil drops
USEFUL FOR

Students and educators in physics, particularly those involved in experimental physics and data analysis, as well as anyone interested in understanding the quantization of electric charge.

karan4496
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Homework Statement


I did the lab and have to analyze the data to determine the quantized charge of an electron.
I have used the data to determine the 'total' charge on the observed drops using the following equation.

Homework Equations



q = 3 ∏ r (E) η (Vup+Vdown)

Where r is the known radius of the drop, E is the known electric field, η is the known efffective air viscosity and Vup and Vdown are terminal velocities of the particle going up and down (determined from data), respectively.

The Attempt at a Solution



I have determined the charge on each of the drops observed. But I don't know how to further analyze the data to find what the charge is per electron.

I presume it is the greatest common factor or highest common denominator but calculating that doesn't bring me any closer to the charge of an electron.
Any suggestions?

All of my q values are on the order of 10^-17, so I'm probably missing a factor of 100 somewhere but I don't know where. Everything in mm is converted to m in my calculations prior to solving. This is the main problem.
 
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best way i found to find the charge of an electron is to plot a your drop charge vs the drop number, and you should be able to see a step difference of ~ 1.6x10^-19 C

If you have done an adequate amount of drops you should have multiple sitting on each line.

Hopefully your drops all 10 or less electrons or it will be fairly hard to determine the charge
 

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