Relationship between voltage and distance between light bulb and solar cell

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SUMMARY

The relationship between voltage and distance in a solar cell experiment is defined by the inverse square law, where voltage (V) is proportional to 1/(4πr²), with r being the distance from the light bulb to the solar cell. The experiment involves measuring voltage using a multimeter while varying the distance from a constant power light bulb (100W). The intensity of light, which affects the voltage measured, is also proportional to 1/r². Adjustments to the graph can be made by choosing to modify either the voltage or distance, depending on which variable simplifies the analysis.

PREREQUISITES
  • Understanding of the inverse square law in physics
  • Familiarity with multimeter usage for voltage measurement
  • Basic knowledge of electrical power calculations (P = IV)
  • Graphing techniques for data analysis
NEXT STEPS
  • Research the inverse square law and its applications in physics
  • Learn how to use a multimeter effectively for various measurements
  • Explore the relationship between light intensity and voltage in solar cells
  • Study graphing techniques to represent experimental data accurately
USEFUL FOR

Students conducting physics experiments, educators teaching concepts of light intensity and voltage, and anyone interested in solar energy applications and measurements.

Nash4Lyf
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School experiment:

Shine lamp at a solar cell, and measure the voltage using a multimeter.
Independent variable is the distance between the light bulb and solar cell, dependent variable is the voltage.
What is the relationship between the two? And how exactly do I prove it?

What I have is: since Power decreases as Distance increases, and the bulb is spherical, then Power is proportional to 1/[4 pi (r squared)], r being the distance between the solar cell and light bulb. Also, since Power is IV, and we assume current is constant in this case (?), then V is proportional to 1/[4 pi (r squared)].

Also I have to make adjustments to my graph to make it a straight line; for this, do I have to adjust the one I measure (ie voltage) or do I have a choice of which to adjust (distance or voltage)

Thank you to whoever responds :)
 
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Welcome to PF!

Hi Nash4Lyf! Welcome to PF! :smile:

(have a pi: π and try using the X2 icon just above the Reply box :wink:)
Nash4Lyf said:
What I have is: since Power decreases as Distance increases, and the bulb is spherical, then Power is proportional to 1/[4 pi (r squared)], r being the distance between the solar cell and light bulb.

That looks right. :smile:
Also, since Power is IV, and we assume current is constant in this case (?), then V is proportional to 1/[4 pi (r squared)].

You're confusing the two Vs … the V inside the bulb does have P = IV = V2/R, but that V is fixed … the V in the meter is the one you're measuring, and that depends on the intensity of the light, not on current. :wink:
Also I have to make adjustments to my graph to make it a straight line; for this, do I have to adjust the one I measure (ie voltage) or do I have a choice of which to adjust (distance or voltage)

Either … choose whichever is simplest (I'd go for the one where the slope is the constant you're actually trying to find). :wink:
 


tiny-tim said:
You're confusing the two Vs … the V inside the bulb does have P = IV = V2/R, but that V is fixed … the V in the meter is the one you're measuring, and that depends on the intensity of the light, not on current. :wink:

Thank you for replying. I understand my mistake with confusing the two V's now.
Since you said voltage depends on the intensity of the light, I thought that V is proportional to the intensity. The intensity of the light is P/4πr2, and if the intensity is proportional to V measured on the meter and the power of the lamp stays constant (100W), then that proves the relationship of V is proportional to 1/4πr2. Is what I said correct?
 
Hi Nash4Lyf! :smile:

(just got up :zzz: …)
Nash4Lyf said:
Since you said voltage depends on the intensity of the light, I thought that V is proportional to the intensity. The intensity of the light is P/4πr2, and if the intensity is proportional to V measured on the meter and the power of the lamp stays constant (100W), then that proves the relationship of V is proportional to 1/4πr2. Is what I said correct?

Yes! :smile:

The meter measures the amount of light hitting the solar cell …

and that amount is proportional to 1/r2. :wink:
 
tiny-tim said:
Hi Nash4Lyf! :smile:

(just got up :zzz: …)


Yes! :smile:

The meter measures the amount of light hitting the solar cell …

and that amount is proportional to 1/r2. :wink:


Thank you very much! I understand it now! :D
 

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