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Byju's Answer
Standard VI
Physics
Speed
a simple pend...
Question
a simple pendulum of length 1m hanging from a wall inclined at 1degree with vertical, is made to oscillate at an angle 2degree from vertical. if collisions with the wall are elastic find time period of oscillation.
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Q.
A ball is suspended by a thread of length l at the point O on the wall PQ which is inclined to the vertical by
α
. The thread with the ball is displaced by a small angle
β
away from the vertical and also away from the wall. If the ball is released, find the period of oscillation of the pendulum when
β
>
α
. Assume the collision to be perfectly elastic:
Q.
A ball suspended by a thread of length
l
at the point
O
on an inclined was as shown. The inclination of the wall with the vertical is
α
. The thread is displaced through a small angle
β
(
>
α
)
away from the vertical and the ball is released. If the collision between the wall and the ball is elastic, find the period of oscillation of pendulum.
Q.
A thin perfectly rigid weightless rod with a point-like ball fixed at one end is deflected through a small angle
α
from its equilibrium position and then released. At the moment when the rod forms an angle
β
<
α
with the vertical, the ball undergoes a perfectly elastic collision with an inclined wall.
Determine the ration
T
1
/
T
of the period of oscillations of this pendulum to the period of oscillations of a simple pendulum having the same length.
Q.
A ball is suspended by a thread of length L at the point O on a wall which is inclined to the vertical by
α
. The thread with the ball is displaced by a small angle
β
away from the vertical and also away from the wall. If the ball is released, the period of oscillation of the pendulum when
β
>
α
will be
Q.
A ball is suspended by a thread of length Lat the point O on the wall PQ which is inclined to the vertical through an angle
α
. The thread with the ball is now displaced through a small angle
β
away from the vertical and the wall. If
β
<
α
,
then the time period
of oscillation of the pendulum will be-
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