The Time-Period of a Simple Pendulum.

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The time-period of a simple pendulum :

. Depends on Length of pendulum, L

2. Depends on Acceleration due to gravity, g

3. Does not depend on the mass of the bob

4. Does not depend on the amplitude of oscillations

* The time-period of a simple pendulum is directly propotional to the square root of its length.

Thus, wen de length of pendulum is made 4 times, then de period will become 2 times, i.e., it'll get doubled. And if the length of a simple pendulum is made one-fourth. Then it time-period will become half, i.e., it will get halved. Thus, as de length of de pendulum is increased, its time-period also increases.

And wen de length of de pendulum is decreased, its time-period also decreases. In summer, a pendulum clock runs late because in hot weather de pendulum expands & its length increases. Due to increase in length of pendulum, its time-period increases. The pendulum swings more slowly and the clock loses time.
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* The time-period of a simple pendulum is inversely propotional to the square root of de acceleration due 2 gravity at tat place.

For example, the value of g on de moon is less that that on the earth. So, the time-period of the same pendulum will be more on the moon & less on the earth.

* To show that the period of a pendulum does not depend on the Mass of Bob.

We take a number of bobs of different masses and, keeping the length of pendulum constant, we measure the time taken ...

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