Angular SHM

A pendulum clock be taken from the earth to a revolving artificial satellite it will:

Time period of a pendulum in a freely falling lift is:

Value of $\text{'}\mathrm{g}\text{'}$ at the surface of moon is one sixth of that at the earth-surface then the time period of a pendulum at moon is how many times to that at earth:

The length of a simple pendulum is increased then the time period will-

Time period of simple pendulum inside the satellite orbiting earth is

What will be the effect on the time period  $\mathrm{T}$of a pendulum using a copper wire, if it has been taken to a room where the temperature is higher by $30°C$.

Derivation of differentiat equation for simple pendulum :-

(i) In case of simple pendulum the restoring torque depends but time period doesn't depends is.

Motion of simple pendulum is

Time-period of simple pendulum is 

In case of simple pendulum at small angular amplitude $\mathrm{\theta }$, the value of differential equation of simple pendulum is (when $\mathrm{L}=\mathrm{length}$ of the pendulum)

Two simple pendulums of length $1 \mathrm{m}$ each, with bobs having masses $1 \mathrm{kg}$ and $2 \mathrm{kg}$, are hanging from the celling of an elevator. The elevator starts moving vertically downwards with acceleration $\frac{g}{10}$. Assuming $g=10 \mathrm{m} {\mathrm{s}}^{-2}$, approximately what are the time periods of the two pendulums?

If the steel bob of a simple pendulum is replaced by a wooden bob, then its time period will

The period of oscillation of a simple pendulum of constant length at the surface of the earth is $T.$ Its time period inside mine will be-

How is the time period of simple pendulum vary with its amplitude?

What is the time period of a second pendulum?
(Write the numerical value in terms of SI unit of time).

A cabin is falling freely under gravity, what is the time period of a pendulum attached to its ceiling?

The time period of a simple pendulum inside a stationary lift is $\sqrt{5} \mathrm{s}$. What will be the time period when the lift moves upwards with an acceleration $\frac{g}{4}?$

The length of a pendulum is decreased by $10⁒$. What will be the change in its frequency?

If the length of a simple pendulum is increased by $25\%$, then what is the change in its time period?

The time period of a simple pendulum depends on the