Two blocks A and B are attached with two ends of a massless string which passes over a frictionless pulley vertically. If mass of block A is 6 kg find mass of body B which moves down with acceleration of 4 m/s?. (take g = 10m/s) (b) 14 kg (c) 10 kg (d) 7 kg
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Answer:
Since 6kg is heavier than 4 kg so it will accelerate down while 4 kg will accelerate up
So the equation of net force on 6kg is given as
6×10−T=6a
equation of net force on 4kg is given as
T−4×10=4a
now add the above two equations
6×10−(4×10)=(6+4)×a
60 - 40 = 10a
a = 2m/s
2
So 6 kg will accelerate downwards while 4 kg will accelerate upwards
with acceleration 2 m/s
2
now in order to find the tension force
T−4×10=4×2
T = 48N
So the tension in the string is 48 N
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Explanation:
number of factors of 110 is greater than the number of prime factors of 110 by
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