A plank of mass m 1 with a bar of mass m 2 placed on it lies on a smooth horizontal plane. A horizontal force growing with time t as F = kt (k is constant) is applied to the bar. Find how the accelerations of the plank a 1 and of the bar a 2 depend on t, if the coefficient of friction between the plank and the bar is equal to µ. Draw the approximate plots of these dependences.
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When t ≤ t 0 , the accelerations a 1 = a 2 = kt / (m 1 + m 2 ); when t ≥ t 0
a 1 = μ gm 2 / m 1 , a 2 = (kt – μ m 2 g) / m 2 . Here t 0 = 

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