A simple pendulum completes 10 oscillations in 25 second. Another simple pendulum completes 11 oscillations in the same time, at the same place. Compare the lengths of the pendulum.
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A simple pendulum completes 10
oscillations in 25 second: Another simple
pendulum completes 11 oscillations in the
same time at the same place. Compare the
lengths of the pendulum.
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- A spiral staircase wind up to the top of the tower in an old castle. To measure the height of the tower, a rope is attached to the top of the tower and hung down the center of the staircase. However, nothing is available with which to measure the length of the rope. Therefore, at the bottom of the rope a small object is attached so as to form a simple pendulum that just clears the floor. The period of the pendulum is measure to be 6.53 s. What is the height of the tower?The period of a simple pendulum on a planet has been measured as a function of pendulum length. What can be said based on this data? Length (m) T(s) 0.80 1.77 1.00 2.10 1.25 2.24 1.50 2.44 1.75 2.66 2.01 2.84 The free-fall acceleration is about 5.00 m/s^2 on this planet This pendulum may be on Earth This data can not belong to a simple pendulum. The frequency of the pendulum increases with its length The free-fall acceleration on this plane is about 20.0 m/s^2.What if we wanted to use a conical pendulum to tell time? It would be great if we had a pendulum that made one revolution every hour. How long of a pendulum, though, would we need for this if the angle of the pendulum was a mere 2.00° from the vertical?
- A simple pendulum has a length of 52.6 cm and makes 81.8 complete oscillations in 2.00 min. (a) Find the period of the pendulum. IS (b) Find the value of g at the location of the pendulum. .2 m/s?I use a pendulum consisting only of a wooden rod with a length of 0.4 m. The period (T) of each oscillation is 1.00 s. Using this period, evaluate this equation.Astronauts on a distant planet set up a simple pendulum of length 1.20 m. The pendulum executes simple harmonic motion and makes 100 complete oscillations in 280 s. What is the magnitude of the acceleration due to gravity on this planet?