what happens to the time period of a simple pendulum when it's length is increased to four times its value?
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Answered by
2
Let length be a
a1 = a
a2 = 4a
T = 2π √a/g
T1/T2 = √a1/a2 = 1/2
T2 = 2 T1
So, time period is doubled
a1 = a
a2 = 4a
T = 2π √a/g
T1/T2 = √a1/a2 = 1/2
T2 = 2 T1
So, time period is doubled
Answered by
1
Answer:
time period will be doubled
Explanation:
T= 2π√l/g
T is directly proportional to √l
if L becomes 4L then T will become double
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