Measurement and Errors
Two simple pendulums A and B have equal lengths, but their bobs weigh 50 gf and 100 gf respectively. What would be the ratio of their time periods? Give reason for your answer.
Define the terms: (i) oscillation, (ii) amplitude (iii) frequency (iv) time period as related to a simple pendulum
(i) Oscillation - one complete to and fro motion of the bob of pendulum
(ii) Amplitude - It is the maximum displacement of the bob from its mean position on either side
(iii) Frequency - It is the number of oscillations made in one second
(iv) Time period - It is the time taken to complete one oscillation
Two simple pendulums A and B have equal lengths, but their bobs weigh 50 gf and 100 gf respectively. What would be the ratio of their time periods? Give reason for your answer.
The length of a simple pendulum is made one-fourth. Its time period becomes:
Name two factors on which the time period of a simple pendulum depends. Write the relation for the time period in terms of the above named factors.
Name two factors on which the time period of a simple pendulum depends. Write the relation for the time period in terms of the above named factors.
How does the time period (T) of a simple pendulum depend on its length(I)? Draw a graph showing the variation of $$T^2$$ with 1. How will you use this graph to determine the value of g (acceleration due to gravity)?
A seconds' pendulum is taken to a place where acceleration due to gravity falls to one-forth. How is the time period of the pendulum affected, if at all? Give reason. What will be its new time period?