A monkey climbs up and another monkey climbs down a rope hanging from a tree with same uniform acceleration separately. If the respective masses of monkeys are in the ratio 2 : 3, the common acceleration must be
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a
g5
b
6g
c
g2
d
g
answer is A.
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Detailed Solution
Let T is the tension of the rope. When monkey climbs up with acceleration a, then T−m1g=m1a ……….(i) When another monkey goes, down with same acceleration a, then m2g−T=m2a …… (ii)Hence, (m2−m1)g−T=(m1+m2)a (or) (1−m1m2)g=(m1m2+1)a (or)(1−23)g=(23+1)a (or) a=g5
A monkey climbs up and another monkey climbs down a rope hanging from a tree with same uniform acceleration separately. If the respective masses of monkeys are in the ratio 2 : 3, the common acceleration must be