Q: What will happen to length of a simple pendulum if its time period is doubled?

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The period increases - by a factor of sqrt(2).

ts period will become sqrt(2) times as long.

A longer pendulum has a longer period.

multiply the length of the pendulum by 4, the period doubles. the period is proportional to the square of the pendulum length.

Increase the length of the pendulum

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When the length of a simple pendulum is doubled, the frequency of the pendulum decreases by a factor of √2. This relationship is described by the formula T = 2π√(L/g), where T is the period of the pendulum, L is the length, and g is the acceleration due to gravity.

The period increases - by a factor of sqrt(2).

The period of a pendulum is given by the formula T = 2π√(L/g), where L is the length of the pendulum and g is the acceleration due to gravity. If the length is doubled, the new period would be T' = 2π√(2L/g), which simplifies to T' = √2 * T. So, doubling the length of the pendulum increases the period by a factor of √2.

The period of a pendulum is not affected by the mass of the pendulum bob. The period depends only on the length of the pendulum and the acceleration due to gravity.

ts period will become sqrt(2) times as long.

The time period of a simple pendulum is not affected by changes in amplitude. However, if the mass is doubled, the time period will increase because it is directly proportional to the square root of the length of the pendulum and inversely proportional to the square root of the acceleration due to gravity.

The time period of a pendulum is directly proportional to the square root of its length. If the length of the pendulum is increased, the time period will also increase. Conversely, if the length is decreased, the time period will decrease.

The period of a pendulum is directly proportional to the square root of its length. As the length of a pendulum increases, its period increases. Conversely, if the length of a pendulum decreases, its period decreases.

The period of a pendulum is not affected by changes in its mass as long as the length and gravitational acceleration remain constant. Therefore, doubling the mass of a pendulum will not change its period.

If the length of a pendulum is increased, the period of the pendulum also increases. This relationship is described by the equation for the period of a pendulum, which is directly proportional to the square root of the length of the pendulum. This means that as the length increases, the period also increases.

The period of a pendulum is independent of its length. The period is determined by the acceleration due to gravity and the length of the pendulum does not affect this relationship. However, the period of a pendulum may change if the amplitude of the swing is very wide.

A longer pendulum has a longer period.