A simple pendulum is taken from equator to pole. Its period

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13.Oscillations

easy

A simple pendulum is taken from the equator to the pole. Its period

Decreases

Increases

Remains the same

Decreases and then increases

Solution

(a)As we go from equator to pole the value of g increases. Therefore time period of simple pendulum $\left( {T \propto \frac{1}{{\sqrt g }}} \right)$ decreases.

Standard 11

Physics

The bob of simple pendulum having length $l$, is displaced from mean position to an angular position $\theta$ with respect to vertical. If it is released, then velocity of bob at lowest position

medium

(AIPMT-2000)

In the following table relation of graph in column$-I$ and shape of graph in column$-II$ is shown match them appropriately.

column$-I$ column $-II$

$(a)$ ${T^2} \to l$ $(i)$ Linear

$(b)$ ${T^2} \to g$ $(ii)$ Parabolic

$(c)$ ${T} \to l$ $(iii)$ Hyperbolic

medium

The periodic time of a simple pendulum of length $1\, m $ and amplitude $2 \,cm $ is $5\, seconds$. If the amplitude is made $4\, cm$, its periodic time in seconds will be

easy

A chimpanzee swinging on a swing in a sitting position, stands up suddenly, the time period will

easy

(AIEEE-2002)

A man having a wrist watch and a pendulum clock rises on a $TV$ tower. The wrist watch and pendulum clock per chance fall from the top of the tower. Then

easy

column$-I$	column $-II$
$(a)$ ${T^2} \to l$	$(i)$ Linear
$(b)$ ${T^2} \to g$	$(ii)$ Parabolic
$(c)$ ${T} \to l$	$(iii)$ Hyperbolic

A simple pendulum is taken from the equator to the pole. Its period

Solution

Similar Questions

The bob of simple pendulum having length $l$, is displaced from mean position to an angular position $\theta$ with respect to vertical. If it is released, then velocity of bob at lowest position

In the following table relation of graph in column$-I$ and shape of graph in column$-II$ is shown match them appropriately. column$-I$ column $-II$ $(a)$ ${T^2} \to l$ $(i)$ Linear $(b)$ ${T^2} \to g$ $(ii)$ Parabolic $(c)$ ${T} \to l$ $(iii)$ Hyperbolic

The periodic time of a simple pendulum of length $1\, m $ and amplitude $2 \,cm $ is $5\, seconds$. If the amplitude is made $4\, cm$, its periodic time in seconds will be

A chimpanzee swinging on a swing in a sitting position, stands up suddenly, the time period will

A man having a wrist watch and a pendulum clock rises on a $TV$ tower. The wrist watch and pendulum clock per chance fall from the top of the tower. Then

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In the following table relation of graph in column$-I$ and shape of graph in column$-II$ is shown match them appropriately.

column$-I$ column $-II$

$(a)$ ${T^2} \to l$ $(i)$ Linear

$(b)$ ${T^2} \to g$ $(ii)$ Parabolic

$(c)$ ${T} \to l$ $(iii)$ Hyperbolic