what will happen to the time period of a simple pendulum, if it's mass is doubled?
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It remains the same as time period does not depend on the mass of the pendulum
T is directly proportional to the length and inversely proportional to the acceleration due to gravity.
T is directly proportional to the length and inversely proportional to the acceleration due to gravity.
Answered by
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Time period refers to the time taken by a pendulum in completing one oscillation.
We also know that,
Time period does not depend on the mass of pendulum at all.
So, when the mass of the pendulum is doubled then no change is observed in its time period which is denoted by T.
The time period does not depend on mass because acceleration due to gravity acting on any every body is same at one place.
We also know that,
Time period does not depend on the mass of pendulum at all.
So, when the mass of the pendulum is doubled then no change is observed in its time period which is denoted by T.
The time period does not depend on mass because acceleration due to gravity acting on any every body is same at one place.
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