A particle executes simple harmonic motion represented by displacement function as x(t) = A sin(ωt + φ). If the position and velocity of the particle at t = 0s are 2cm and 2ω cm s?¹ respectively, then its amplitude is x√2 cm where the value of x is _____.
A particle executes simple harmonic motion represented by displacement function as x(t) = A sin(ωt + φ). If the position and velocity of the particle at t = 0s are 2cm and 2ω cm s?¹ respectively, then its amplitude is x√2 cm where the value of x is _____.
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Then,
Given mg = kL
∴ Iα = (kLθ.L + k (L/2)²θ - mg (L/2)θ)
(mL²/3)α = kL² (3/4)θ (restoring torque)
α = (9k/4m)θ
∴ ω = (3/2)√ (k/m)
y = A sin (2πt/T)
t? - t? = (T/2π) [sin? ¹ (x? /A) - sin? ¹ (x? /A)]
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Physics Oscillations 2025
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