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Qmechanic
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My question is related to a statement:

If a pendulum is experiencing free fall, then it will not oscillate.

The statement is true in the sense that its acceleration is (approaching to) zero, then according to the period equation $T$ would be infinity.

I think this sense comes from General Relativity. However, I'm not sure exactly where this result is coming from, and why we should consider General Relativity for this pendulum, rather than considering it to be a pure Newtonian scenario.

Thanks!

My question is related to a statement:

If a pendulum is experiencing free fall, then it will not oscillate.

The statement is true in the sense that its acceleration is (approaching to) zero, then according to the period equation $T$ would be infinity.

I think this sense comes from General Relativity. However, I'm not sure exactly where this result is coming from, and why we should consider General Relativity for this pendulum, rather than considering it to be a pure Newtonian scenario.

Thanks!

My question is related to a statement:

If a pendulum is experiencing free fall, then it will not oscillate.

The statement is true in the sense that its acceleration is (approaching to) zero, then according to the period equation $T$ would be infinity.

I think this sense comes from General Relativity. However, I'm not sure exactly where this result is coming from, and why we should consider General Relativity for this pendulum, rather than considering it to be a pure Newtonian scenario.

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Dale
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My question is related to a statement:

If a pendulum is experiencing free fall, then it will not oscillate.

The statement is true in the sense that its acceleration is (approaching to) zero, then according to the period equation $T$ would be infinity. 

I think this sense comes from General Relativity. However, I'm not pretty sure exactly where this result is coming from, and why we should consider General Relativity for this pendulum, rather than considering it to be a pure Newtonian scenario.

Thanks!

My question is related to a statement:

If a pendulum is experiencing free fall, then it will not oscillate.

The statement is true in the sense that its acceleration is (approaching to) zero, then according to the period equation $T$ would be infinity. I think this sense comes from General Relativity. However, I'm not pretty sure where this result coming from, and why we should consider General Relativity for this pendulum, rather than a pure Newtonian scenario.

Thanks!

My question is related to a statement:

If a pendulum is experiencing free fall, then it will not oscillate.

The statement is true in the sense that its acceleration is (approaching to) zero, then according to the period equation $T$ would be infinity. 

I think this sense comes from General Relativity. However, I'm not sure exactly where this result is coming from, and why we should consider General Relativity for this pendulum, rather than considering it to be a pure Newtonian scenario.

Thanks!

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G. Smith
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Free-falling object: whenWhen should we consider general relativityGeneral Relativity?

My question is related to a statement:

If a pendulum is experiencing free fall, then it will not oscillate.

The statement is true in the sense that its acceleration is (approaching to) zero, then according to the period equation T$T$ would be infinity. I think this sense comes from general relativityGeneral Relativity. However, I'm not pretty sure howwhere this result coming from, and why we should consider general relativityGeneral Relativity for this pendulum, rather than a pure Newtonian senarioscenario.

Thanks!

Free-falling object: when should we consider general relativity?

My question is related to a statement:

If a pendulum is experiencing free fall, then it will not oscillate.

The statement is true in the sense that its acceleration is (approaching to) zero, then according to the period equation T would be infinity. I think this sense comes from general relativity. However, I'm not pretty sure how this result coming from, and why we should consider general relativity for this pendulum, rather than a pure Newtonian senario.

Thanks!

Free-falling object: When should we consider General Relativity?

My question is related to a statement:

If a pendulum is experiencing free fall, then it will not oscillate.

The statement is true in the sense that its acceleration is (approaching to) zero, then according to the period equation $T$ would be infinity. I think this sense comes from General Relativity. However, I'm not pretty sure where this result coming from, and why we should consider General Relativity for this pendulum, rather than a pure Newtonian scenario.

Thanks!

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