On a horizontal table, block A (2 kg) and block B (3 kg) rest in…
Question
On a horizontal table, block A (2 kg) and block B (3 kg) rest in line, joined by a light string (A behind B). A second light string runs from B horizontally to a frictionless pulley at the table edge and down to a hanging block C (5 kg). The coefficient of friction between the table and each of A and B is 0.20; the hanging side is friction-free. The system is released from rest. Taking g = 10 m/s^2, find the tension (in newtons) in the string connecting A and B.
Step-by-step solution
Treat the whole system: driving force = weight of C = 50 N; opposing friction on A and B = mu(mA+mB)g = 0.2*5*10 = 10 N.
For block A alone, the only forward pull is the A-B string tension T_AB, opposed by its friction mu*mA*g = 0.2*2*10 = 4 N: T_AB - 4 = mA*a = 2*4 = 8, so T_AB = 12 N.
Final answer12
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