As shown in the figure, two particles, each of mass $' m'$ tied at the ends of a light string of length $2 a$ are kept on a frictionless horizontal surface. When the mid point $(P)$ of the string is pulled vertically upwards with a small but constant force $F,$ the particles move towards each other on the surface. Magnitude of acceleration of each particle, when the separation between them becomes $2 x$ is

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Aicharya · Accepted Answer

From the above diagram, tan &#952; = a 2 - x 2 x , 2 T sin &#952; = F and T cos &#952; = m a from the above equations, a = F cot &#952; 2 m &#8658; a = F 2 m 1 tan &#952; = F 2 m x a 2 - x 2

As shown in the figure, two particles, each of mass ' m ' tied at the ends of a light string of…

Solution

As shown in the figure, two particles, each of mass &#39; m &#39; tied at the ends of a light string of…

Solution

As shown in the figure, two particles, each of mass ' m ' tied at the ends of a light string of…