Two blocks of masses m1 = 1kg and m2 = 4kg are connected by a light string that passes over a cylindirical pulley with mass M and radius R. When the system is released from rest the blocks move with constant acceleration of magnitude a = 4m/s² while the string does not slip over the pulley. Find the mass of the pulley. ( Let g = 10m/s², cos 0 = 0.6; sin 0 = 0.8; Ipulley = (MR²)/2 ) M, R O a. M = 2kg O b. M = 4kg O c. M = 3kg O d. M = 12kg O e. M = 6kg

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Chapter1: Units, Trigonometry. And Vectors
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Two blocks of masses m1 = 1kg and m2 = 4kg are connected by a light string that passes over a cylindirical pulley with mass M and radius R.
When the system is released from rest the blocks move with constant acceleration of magnitude a = 4m/s² while the string does not slip over
the pulley. Find the mass of the pulley.
( Let g = 10m/s², cos 0 = 0.6; sin 0 = 0.8; Ipulley = (MR²)/2 )
М, R
O a. M = 2kg
O b. M = 4kg
O c. M = 3kg
O d. M = 12kg
e. М— 6kg
Transcribed Image Text:Two blocks of masses m1 = 1kg and m2 = 4kg are connected by a light string that passes over a cylindirical pulley with mass M and radius R. When the system is released from rest the blocks move with constant acceleration of magnitude a = 4m/s² while the string does not slip over the pulley. Find the mass of the pulley. ( Let g = 10m/s², cos 0 = 0.6; sin 0 = 0.8; Ipulley = (MR²)/2 ) М, R O a. M = 2kg O b. M = 4kg O c. M = 3kg O d. M = 12kg e. М— 6kg
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