in the arrangement shown in the figure neglect the mass of the pulley and string also friction the acceleration of block A and B are
Answers
Answer:
g m/s^2 respectively.
Explanation:
For the block A the equation will be T - m1g = m1a here m1 is the mass of the body a and its acceleration is a while the tension in all the strings will be same T since all the strings are connected to single pulley.
For the body B the equation will be m2g - T = m2a.
For the pulley P1 we will have 2×T - T = 0 × aP1 .
For the pulley P2 we will have T2 - 2×T = 0 × aP2 .
On solving all the equations simultaneously we will get that a1 = - g and a2= g.
Hence, both the blocks will be moving downwards with acceleration g m/s2.
On solving all the equations simultaneously, we will get that a1 = - g and a2= g. Answer:
g m/s^2 respectively.
Explanation:
For the block A the equation will be T - m1g = m1a here m1 is the mass of the body a and its acceleration is a while the tension in all the strings will be same T since all the strings are connected to single pulley.
For the body B the equation will be m2g - T = m2a.
For the pulley P1 we will have 2×T - T = 0 × aP1 .
For the pulley P2 we will have T2 - 2×T = 0 × aP2 .
Hence, both the blocks will be moving downwards with acceleration g m/s2.