Answer
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Hint:B is at the extreme left end and the total length is 120 cm. Given that B is in the middle so the distance between A and B is $\dfrac{120}{2}=60cm$. The plank’s lower surface is smooth, so there is no friction present between the plank and the ground. After the system is in equilibrium A and B start moving each other. So A moves towards the right end and B moves towards the left end.
Complete step by step answer:
It is given that the position of B will remain fixed with respect to the ground.Thus, A will move 60 cm towards B. Assuming plank moves $x$ distance along leftward
$\Rightarrow 60{{m}_{A}}={{m}_{p}}\times x$
$\Rightarrow 40\times 60=40x$
$\therefore x=60cm$
Thus, A and B will meet at the right end of the plank.
So, the correct option is C.
Note:While doing such problems we have to keep in mind the frame of reference. If the observer which is recording the movement is also in motion, then the frame of reference is also moving. Also, when both the objects are in motion, then we have to use the concept of relative velocity. When both the bodies are moving in the same direction then the velocity gets subtracted and when they move in opposite directions then velocity gets added up.
Complete step by step answer:
It is given that the position of B will remain fixed with respect to the ground.Thus, A will move 60 cm towards B. Assuming plank moves $x$ distance along leftward
$\Rightarrow 60{{m}_{A}}={{m}_{p}}\times x$
$\Rightarrow 40\times 60=40x$
$\therefore x=60cm$
Thus, A and B will meet at the right end of the plank.
So, the correct option is C.
Note:While doing such problems we have to keep in mind the frame of reference. If the observer which is recording the movement is also in motion, then the frame of reference is also moving. Also, when both the objects are in motion, then we have to use the concept of relative velocity. When both the bodies are moving in the same direction then the velocity gets subtracted and when they move in opposite directions then velocity gets added up.
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