#### Often asked: If A Pendulums Period Is Measured On Earth And On The Moon, Where Will Its Period Be The Longest?

If the period of a pendulum is measured on both the earth and the moon, where would it have the longest period? According to equation 10.20, the period is proportional to the inverse of the acceleration caused by gravity. As a result, the period on the moon will be longer than on the Earth because of the lower acceleration caused by gravity.

Contents

- 1 What would happen to the period of a pendulum on the moon?
- 2 What is the period on Earth of a pendulum?
- 3 Does the period of a pendulum change if I am on earth or on the moon explain If yes Does the period increase or decrease on the moon?
- 4 Does the pendulum on earth or the pendulum on the moon have a greater period of oscillation?
- 5 How do you find the period of a pendulum?
- 6 How do you measure the period of a pendulum more accurately?
- 7 What is the period on Earth of a pendulum with a length of 1.0 m?
- 8 How would the period of a simple pendulum change if the pendulum were on the moon?
- 9 How does the period of a pendulum change when you move the pendulum to the moon explain?
- 10 What affects the period of a pendulum?
- 11 When a simple pendulum is kept on the surface of the Moon what is the difference seen in its speed of oscillation and time period Why?
- 12 What is time period of second pendulum on moon?
- 13 What is the ratio between the period of a pendulum on the Moon and the period of an identical pendulum on the Earth?

## What would happen to the period of a pendulum on the moon?

The lengthiest period of a pendulum may be determined by measuring its period on Earth and on the Moon. According to equation 10.20, the period is inversely proportional to the acceleration caused by gravity. The time will be longer on the moon because the acceleration caused by gravity is less on the moon.

## What is the period on Earth of a pendulum?

Summary of the section. Simple pendulum motion is produced by a mass of mass strung by a wire of length L. For amplitudes smaller than roughly 15o, simple harmonic motion is produced by the mass of mass. In a basic pendulum, the period is given by T=2Lg T = 2 L g, where L is the length of the string and g is the acceleration due to gravity.

## Does the period of a pendulum change if I am on earth or on the moon explain If yes Does the period increase or decrease on the moon?

Answer: If the pendulum is moved to the moon, the value of the constant g will decrease, and the time period will lengthen as a result. The pendulum will lose time as it takes longer to complete each oscillation as the length of time it takes increases.

## Does the pendulum on earth or the pendulum on the moon have a greater period of oscillation?

Because the free fall acceleration g on the Moon is approximately 6 times lower than on the Earth, you may calculate the answer as follows: on the Moon, the identical pendulum will have a period that is approximately 62.245 times longer than on the Earth.

## How do you find the period of a pendulum?

Each whole oscillation, referred to as the period, has a fixed duration. For a pendulum, the period T may be calculated using the formula T = 2 Square root of L/g, where L is its length and g is its acceleration due to gravity.

## How do you measure the period of a pendulum more accurately?

A straightforward method of determining the period of a pendulum with reasonable precision is to start the pendulum swinging and time the time taken for a significant number of FULL swings – 40, 50, or more. The number of swings should be chosen so that the total time required to complete the measurement is 40 seconds or longer.

## What is the period on Earth of a pendulum with a length of 1.0 m?

We have been tasked with determining the period of a basic pendulum that is one meter in length. In this case, the formula for period is 2 times the square root of the pendulum’s length divided by the acceleration due to gravity, where 2 is the period in seconds. In other words, it is 2 times the square root of 1.00 meter divided by 9.80 meters per second squared, which is 2.01 seconds.

## How would the period of a simple pendulum change if the pendulum were on the moon?

When a pendulum is suspended by a length of thread, the further it falls and the longer its period, or back and forth swing, is. The length of the string is measured in feet. Due to the reduced gravitational pull on the Moon, the pendulum would swing slower at the same length and angle, and its frequency would be lower.) )

## How does the period of a pendulum change when you move the pendulum to the moon explain?

Answer: If the pendulum is moved to the moon, the value of the constant g will decrease, and the time period will lengthen as a result. The pendulum will lose time as it takes longer to complete each oscillation as the length of time it takes increases.

## What affects the period of a pendulum?

The only parameters that influence the period of a pendulum are the mass and the angle at which it swings. b. The three factors that influence the period are the mass, the angle, and the length of the object.

## When a simple pendulum is kept on the surface of the Moon what is the difference seen in its speed of oscillation and time period Why?

In order to counteract gravity, the time period of the pendulum rises while its speed drops. This is because time period is inversely related to gravity. Because the value of g is modest at the moon, the length of time increases.

## What is time period of second pendulum on moon?

It is estimated that the acceleration due to gravity is $dfracg6$ on the moon’s surface. Consequently, the time period of a second’s pendulum on the surface of the moon will be $2sqrt 6 s$ on the lunar surface. As a result, option C is the proper one.

## What is the ratio between the period of a pendulum on the Moon and the period of an identical pendulum on the Earth?

Because the free fall acceleration g on the Moon is approximately 6 times lower than on the Earth, you may calculate the answer as follows: on the Moon, the identical pendulum will have a period that is approximately 62.245 times longer than on the Earth.