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The function sin2 (ωt) represents (a) a simple harmonic motion with a period π/ω (b) a simple harmonic motion with a period 2π/ω (c) a periodic, but not simple harmonic motion with a period π/ω (d) a periodic, but not simple harmonic motion with a period 2π/ω |
Answer» (a) a simple harmonic motion with a period π/ω sin2ωt = \(\frac{1}{2}\)(1 - cos 2ωt) This is an SHM with period \(\frac{2π}{2ω}= \frac{π}{ω}\). Its equilibrium position is at \(\frac{1}{2}\) Instead of zero. |
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