The period of the oscillation of the acrobat on the trapeze is 3.8 s.
Calculate the distance between the point of suspension of the trapeze and the centre
of mass of the acrobat.
Assume that the acrobat is a point mass and that the system behaves as a simple
pendulum.

In this problem, we can model the trapeze system as a simple pendulum, where the period \( T \) of oscillation is related to the length \( L \) of

The period of the oscillation of the acrobat on the trapeze is 3.8 s. Calculate the distance between the point of suspension of the trapeze and the centre of mass of the acrobat. Assume that the acrobat is a point mass and that the system behaves as a simple pendulum.

Learn how to calculate the distance between the point of suspension and the center of mass of an acrobat on a trapeze using the simple pendulum formula. This physics problem demonstrates oscillation concepts with a period of 3.8 seconds. Suitable for high school physics students (Grades 9-12).

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