neatly and clearly calculate for the speed of the pendulum when it reaches its greatest speed. you need to use both heights (initial and final). please start off with the work-energy equations. then below that, literal equations. finally, plugging in your values with the correct units and solving

Respuesta :

S(t) = smaxcos(ωt + φ), with ω2 = g/L. For small oscillations, the period of an easy pendulum consequently is given through T = 2π/ω = 2π√(L/g). it is independent of the mass m of the bob. It relies upon the simplest energy of the gravitational acceleration g and the duration of the string L.

At the lowest factor (factor D) the pendulum has its best pace. all of the power within the pendulum is kinetic strength and there may be no gravitational ability electricity. however, the entire energy is steady as a function of time.

For an oscillating easy pendulum, the tension within the string is most on the implied function and minimal at the intense role. lt brgt reason: the rate of oscillating bob in simple harmonic motion is maximum at the suggested function.

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