- Published: September 13, 2022
- Updated: September 13, 2022
- University / College: University of Victoria (UVic)
- Level: Intermediate School
- Language: English
- Downloads: 33
Assignment Question Explore the Pendulum Lab simulation. For this simulation set the friction slider to none. Use the photogate timer to measure the period of the pendulum. Now figure out how to measure g the gravitational acceleration. First practice getting the right values for Earth and Jupiter. What is the gravitational acceleration on planet X? Explain how you found it.
The experiment was set as described above. The following table shows the summary of the results.
Earth
Jupiter
Planet X
Length of the pendulum l (m)
1. 5
1. 5
1. 5
The angle of displacement (degrees)
5
5
5
Periodic time T (s)
2. 4579
1. 5121
2. 0426
Gravity (ms-2)
9. 8047
25. 9061
14. 1970
……………………………………… 1
Rearranging equation 1
………………………………………… 2
Using equation 2, gravitational acceleration for Earth can be evaluated to be
Gravity for Jupiter can also be evaluated to be
In a similar way, the gravity of the planet x can be evaluated to be
Question 2 Click to show the energy bar graph of the pendulum. Now set the friction slider to some value other than none. Explain what happens.
For planet Earth, when the friction slider is set to none, the thermal energy bar is not available because the friction which is a means of energy dissipation is zero. When the friction slider is set to some value, the thermal energy bar graph shows up and the total energy at any particular position is a sum of potential energy, kinetic energy and the thermal energy due to friction. In planet Jupiter, energy exchange between potential and kinetic energy occurs faster than in planet earth due to an elevated level of gravitational pull. When the friction slider is set at some value, thermal energy bar builds up, and the oscillators are continuously damped the amplitude of oscillation, therefore, reduces continuously. Lastly for the Planet X there is a slower rate of thermal energy builds up due to lower value of gravitational acceleration compared to planet Jupiter.