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3 answers

As you know a period T for any pendulum is
T=2Pi Sqrt(I/(mgl))
Where Pi=3.14…
Sqrt - square root
I – second moment or moment of inertia
m – mass of the pendulum (?)
g - gravitational acceleration
l – is the distance from the axis of oscillation to its center of gravity.
Then l=x+50cm


Since we have a bar pendulum of length L and width B (which you did not specify) we need to express the moment of inertia as
I = m(k^2 + l^2) where
k = Sqrt((L^2+B^2)/12)

Then T= 2Pi Sqrt((k^2 + l^2)/(gl))

And if my algebra is correct we have
l^2 - (g(T/(2Pi))^2) l – k^2=0 (a quadratic equation)

solve for l

then x=l - 50cm

2006-08-17 09:12:18 · answer #1 · answered by Edward 7 · 0 0

Yea...what Edward said

2006-08-17 22:10:33 · answer #2 · answered by duke1414 3 · 0 0

why should i tell you?

2006-08-17 14:44:35 · answer #3 · answered by sim 2 · 0 0

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