Measuring Acceleration Due to Gravity: Planetary Details

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Homework Help Overview

The discussion revolves around measuring the acceleration due to gravity through various experimental methods. The original poster is seeking alternative approaches to the pendulum method and is interested in gathering specific planetary data related to gravity and orbital mechanics.

Discussion Character

  • Exploratory, Conceptual clarification, Problem interpretation

Approaches and Questions Raised

  • Participants discuss using a ticker-tape timer for measuring drop experiments and consider energy conservation principles. There are inquiries about finding planetary data such as radius and escape velocity.

Discussion Status

Some participants have offered suggestions for experimental approaches, including the energy method, while others are still exploring different methods and seeking additional help. There is an ongoing exchange of ideas without a clear consensus on the best approach.

Contextual Notes

The original poster has constraints regarding the pendulum method and is looking for distinct experimental setups. There are references to specific resources for planetary data.

UnD
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Hey i was wondering
i need to perform 2 experients (i can't do the penulum one) using completely different methods to measure the acceleration due to gravity.

I thought of the droping different masses and using the ticky tape timer, ?

Also where will i be able to find these things for the planets in our solar system,
planet radius, acceleration due to gravity at surface, orital radius, orbital period, length of planet, orbital radius of a geostationary satellite and escape velocity.

Thanks
 
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UnD said:
Hey i was wondering
i need to perform 2 experients (i can't do the penulum one) using completely different methods to measure the acceleration due to gravity.
I thought of the droping different masses and using the ticky tape timer, ?
yes, a ticker-tape timer would work fine.

Also where will i be able to find these things for the planets in our solar system,
planet radius, acceleration due to gravity at surface, orital radius, orbital period, length of planet, orbital radius of a geostationary satellite and escape velocity.
Thanks
http://pds.jpl.nasa.gov/planets/welcome.htm
look under "Planet Profiles"
 
Cool. Thanks i need to find another that is different.
Plz help. thanks
 
Consider the energy approach, you know, PE at top = KE at bottom; mgh = (1/2)mv^2 .
 
Last edited:
Whta is the formula for the force of friction of an inclined plane?
 
Hmm, Chi Meson, How will i perform the experiment?
nguyen713, i kind of see what you are getting at, I have forgoten the formula i'll try and look around here.
 
According to the law of conservation of energy, the KE of a low-friction cart at the bottom of the incline is about equal to the PE of the (motionless) cart at the top. speed can be measured, height can be measured, g can be calculated.

I've led you to the door on this one, you have to go in by yourself.
 
Oh k, Cool thanks.
 

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