Two identical thin rods, each of mass m and length L, are joint at right angles to form an L-shaped object. This object is balanced on the top of a sharp edge. If the object is displaced slightly it oscillates. Assume that the magnitude of the acceleration due to gravity is g. Find, the angular frequency of the oscillation of the object.

Question

10-12-2022
Physics

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Two identical thin rods, each of mass m and length L, are joint at right angles to form an L-shaped object. This object is balanced on the top of a sharp edge. If the object is displaced slightly it oscillates. Assume that the magnitude of the acceleration due to gravity is g. Find, the angular frequency of the oscillation of the object.

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The formula for the angular frequency is = 2/T. Radians per second are used to express angular frequency. The frequency, f = 1/T, is the period's inverse. The motion's frequency, f = 1/T = /2, determines how many complete oscillations occur in a given amount of time.

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A basic harmonic oscillator's angular frequency, period T, and frequency f are given by =km, T = 2mk, and f = 12km, where m is the system's mass and k is the force constant.

The angular frequency calculator: what is it?

You can use the angular frequency calculator to figure out a system's angular frequency, also known as angular velocity. In the article that follows, we explain how to determine the angular frequency for straightforward Show several angular frequency formulae as well as harmonic and rotatory motion.

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