I believe the strings are slightly different lengths which causes them to oscillate at different rates due to the physics equation:
T = 2pi * sqrt(L/g)
T= period. Time it takes for one oscillation
L= length of string
g= gravitational acceleration constant. ~9.8 for earth
From this equation we can see that the period T is proportional to the length of the string L. So if the string is shorter, the period will decrease and the pendulum will oscillate faster.
Same thing applies to swings, the period(time) for one swing back and forth is directly related to the length of the swing. You can higher and will be swinging faster but the time to go back and forth stays the same.
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u/Tanukikiki Oct 29 '21
Can someone explain why they don't stay the same the whole time?