A mass of 4.83 kg is suspended from a 1.91 m long string. It revolves in a horizontal circle. If the string makes an angle of 56.9 degrees with the vertical, then what is the net force acting on the mass?
The net force acting on the mass in the vertical direction is zero since the mass is moving at a fixed angle of 56.9o.
So, Tcos56.9= mg
=> T = (4.83 x 9.8)/cos56.9 = 86.676 N
the net force on the mass will be in the horizontal direction which will be responsible for its circular motion.
So, Tsin56.9 = Fnet
=> Fnet = 86.676sin56.9 = 72.610 N [answer]
this will be equal to the centripetal force.
Fnet = Fc = mv2/r
=> 72.610 = 4.83v2/1.91
=> v = 5.3584 m/s. This will be the velocity of the mass on the string
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