Two identical particles move along the same straight line according to and

PHYSICS · Single correct · A Level · Physics · Further mechanics and thermal physics · Further mechanics and thermal physics

Problem

Two identical particles move along the same straight line according to x1=Acos⁡ωt\displaystyle x_1 = A\cos \omega t and x2=Acos⁡(ωt+π3)\displaystyle x_2 = A\cos\bigl(\omega t + \dfrac{\pi}{3}\bigr). If TT is the time period, the time after t=0t=0 when they first have the same displacement again is (a) T6\dfrac{T}{6} (b) 7T12\dfrac{7T}{12} (c) 5T12\dfrac{5T}{12} (d) T3\dfrac{T}{3}

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