Making the length of the pendulum longer. Also, reducing gravitation (that is, using the pendulum on a low-gravity world would also increase the period).
The period increases - by a factor of sqrt(2).
Increases.
It messes up the math. For large amplitude swings, the simple relation that the period of a pendulum is directly proportional to the square root of the length of the pendulum (only, assuming constant gravity) no longer holds. Specifically, the period increases with increasing amplitude.
The period is proportional to the square root of the length so if you quadruple the length, the period will double.
The period of a pendulum (in seconds) is 2(pi)√(L/g), where L is the length and g is the acceleration due to gravity. As acceleration due to gravity increases, the period decreases, so the smaller the acceleration due to gravity, the longer the period of the pendulum.
The period increases as the square root of the length.
The period increases - by a factor of sqrt(2).
If the pendulum rod expands, then the length increases, and the period increases. A close approximation for the period is T =~ 2*pi*sqrt(L/g).
Increases.
Time period of pendulum is, T= 2π*SQRT(L/g) In summer due to high temperature value of 'l' increases which increases the time period of pendulum clock. Hence, pendulum clock loses time in summer. In winter due to low temperature value of 'l' decreases which decreases the time period of pendulum clock. Hence, pendulum clock gains time in winter.
Period of pendulum depends only on its length that too directly and acceleration due to gravity at that place, but inversely But it is independent of the mass of the bob So as length increases its period increases.
It messes up the math. For large amplitude swings, the simple relation that the period of a pendulum is directly proportional to the square root of the length of the pendulum (only, assuming constant gravity) no longer holds. Specifically, the period increases with increasing amplitude.
The period is proportional to the square root of the length so if you quadruple the length, the period will double.
time period of a pendulum is given by;T=22/7(l/g)^1/2 where l is length of a pendulum i.e; time period is directly proprotional to the square root of length. in summer, length of pendulum increases due to increase in temperature and hence time increases & increases in time means the clock runs faster
The period of a pendulum (in seconds) is 2(pi)√(L/g), where L is the length and g is the acceleration due to gravity. As acceleration due to gravity increases, the period decreases, so the smaller the acceleration due to gravity, the longer the period of the pendulum.
the period of the pendulum increases with the square root of the length so if the length is four times, the period just doubles.
As the length of a pendulum increase the time period increases whereby its speed decreases and thus the momentum decrease.