Physics · Oscillations

Suppose a body is executing oscillatory motion. The displacement x(t) of the body from the origin as a function of time t is given by x(t) = 10[cos(ωt) + sin(2ωt) + cos(6ωt)]. The fundamental period of the body T is given by:

Verified Solution4 OptionsUpdated: October 2026👁️1 View

Correct answer

T = 2π ω

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Suppose a body is executing oscillatory motion. The displacement x(t) of the body from the origin as a function of time t is given by x(t) = 10[cos(&omega;t) + sin(2&omega;t) + cos(6&omega;t)]. The fundamental period of the body T is given by: