What happens to the period of a simple pendulum when the suspended mass is doubled?

Doubling the mass of the bob will half the period.

What will happen to time period if lift is moving down with constant acceleration?

C. A simple pendulum suspended from the ceiling of a stationary lift has period T0. When the lift descends at steady speed the period is T1, and when it descends with constant downward acceleration (which is less than g) the period is T2.

What is the change in time period of a pendulum in an elevator moving up with an acceleration A?

ii) When the lift moves down with uniform velocity i.e. a=0, there would be no change in the time period of a simple pendulum. ∴ Time period, T=2π√lg+a so when lift is moving up with uniform acceleration time period of pendulum in it decreases. So time period of pendulum in the lift decreases.

What is the formula of time period of simple pendulum when it placed in lift which moving in downward direction?

Formula used: Time period of a simple pendulum is, \[T=2\pi \sqrt{\dfrac{L}{g}}\], where L is the length of the simple pendulum and g is the acceleration due to gravity.

What happens to the time period of a simple pendulum if the length of the pendulum is increased?

The period of oscillation depends upon the length of the pendulum. If the length of the pendulum is increased, the time period also increases.

What happens to the period of a simple pendulum if the pendulum’s length is quadrupled?

If you quadruple the length of the string, the oscillation frequency goes down by a factor of two, which means the period doubles.

What happens to the frequency of the pendulum if it is suspended from the ceiling of the lift moving downward with acceleration equal to acceleration due to gravity?

Q. What happens to the frequency of the pendulum if it is suspended from the ceiling of the lift moving downward with acceleration equal to acceleration due to gravity? Notes: If the lift is moving down ward with acceleration a = g then frequency becomes zero. It means there will be no oscillation in a pendulum.

What is the time period of a simple pendulum in a lift descending with constant acceleration g ‘?

Explanation: When the lift falls freely under gravity, effective ‘g’ for pendulum in the lift = zero. T = 2π √(l/g) = 2π√(l/o) = Infinite.

How will the period of oscillation of a pendulum hanging in an ascending lift change if the lift moves with uniform acceleration?

(i) When lift is moving up with a uniform velocity v, the value of g remains unchanged, So time period of oscillation T remains unchanged. Clearly, T′time period decreases.

What is the frequency of seconds pendulum in an elevator moving up with an acceleration of g by 2?

The frequency of a second pendulum in an elevator moving up with a acceleration half the acceleration due to gravity is 0.612 s .

What happens to the time period of a simple pendulum if the gravity at a place is decreased?

here it is clear that time period, T is inversely proportional to square root of acceleration due to gravity, g. so, if g is decreased, time period of simple pendulum increased. hence, time period increase of a simple pendulum if the gravity of place decreased.

What happens to the pendulum when the train is accelerating?

When the train is accelerating with a uniform acceleration, the time period will : When a train is moving with acceleration, the pendulum is exerted by a pseudo acceleration opposite to the direction of the train. As a result, there will be an increase in effective acceleration on the pendulum.

What is the time period of a pendulum suspended from the ceiling?

A pendulum suspended from the ceiling of a train has a time period T when the train is at rest. When the train is accelerating with a uniform acceleration, the time period will :

Is the energy of a pendulum constant over time?

However, the total energy is constant as the function of time. In a simple pendulum, the mechanical energy of the simple pendulum is conserved. If the temperature of a system changes then the time period of the simple pendulum changes due to a change in length of the pendulum.

How does the period of the pendulum change with the elevator?

The decrease in the period depends on the upward acceleration of the elevator. A pendulum with a period of 1.00 second before the upward acceleration will have a period of 0.71 second during an acceleration of 9.8 m/s^2 added to g. If the elevator accelerates upward the period of the pendulum decreases.