The length of simple pendulum is increased by $44\%$. The percentage increase in its time period will be ..... $\%$
The length of simple pendulum is increased by $44\%$. The percentage increase in its time period will be ..... $\%$
- A
$44$
- B
$22$
- C
$20$
- D
$11$
Similar Questions
A simple pendulum hanging from the ceiling of a stationary lift has a time period $T_1$. When the lift moves downward with constant velocity, the time period is $T_2$, then
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A chimpanzee swinging on a swing in a sitting position, stands up suddenly, the time period will
A chimpanzee swinging on a swing in a sitting position, stands up suddenly, the time period will
- [AIEEE 2002]
In an experiment for determining the gravitational acceleration $g$ of a place with the help of a simple pendulum, the measured time period square is plotted against the string length of the pendulum in the figure. What is the value of $g$ at the place? ...... $m/s^2$
In an experiment for determining the gravitational acceleration $g$ of a place with the help of a simple pendulum, the measured time period square is plotted against the string length of the pendulum in the figure. What is the value of $g$ at the place? ...... $m/s^2$
- [JEE MAIN 2014]
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
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 |
A simple pendulum of length $l$ and having a bob of mass $M$ is suspended in a car. The car is moving on a circular track of radius $R$ with a uniform speed $v$. If the pendulum makes small oscillations in a radial direction about its equilibrium position, what will be its time period ?
A simple pendulum of length $l$ and having a bob of mass $M$ is suspended in a car. The car is moving on a circular track of radius $R$ with a uniform speed $v$. If the pendulum makes small oscillations in a radial direction about its equilibrium position, what will be its time period ?