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The ratio of tensions in the string connected to the block of mass m2 in Figure (a) and Figure (b) respectively, is (friction is absent everywhere): m1=50kg,m2=80kg and F=1000N]

a
7:2
b
2:7
c
3:4
d
4:3

detailed solution

Correct option is C

In Figure (a): Let tension in the string is T1F−T1=m1a⇒1000−T1=50a     ......(i)T1−m2g=m2a⇒T1−80g=80a      .......(ii) From (i) and (ii) T1=1200013NIn Figure (b): Let tension in the string is T2. F+m1g−T2=m1a⇒ 1000+50g−T2=50a     .......(iii)T2−80g=80aT2−80g=80a           .......(iv)From (iii) and (iv),T2=1600013N⇒T1T2=1200016000=34

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Figure shows block A a motor C mounted on a with combined mass m and another block B of mass 2m. Block B is attached to shaft of motor with a light inextensible string. Motor is switched on at t =0 and string starts winding on its shaft and block B starts moving at acceleration a. If initial separation between blocks is l then find the time after which the two bodies will collide. The friction coefficient between blocks and ground is μ.


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