Two metallic cylinders A and B of radii (2r) and (3r)
are joined as shown in figure. If top end is fixed and
lower end is twisted by an angle theta, then angle of
twist for cylinder A is
1) 15/16 theta
2) 16/17 theta
3) 81/97 theta
4) 16/27 theta
Answers
Answered by
1
Answer:
81/97 theta will be the answer
Answered by
0
Given,
Two cylinder having radii=r,2r
Let the total angle twisted is A and B.
Now,
The force applied to produce the torque on B and a restoring torque is
produce in A to counter torque of B.
This continued till both the rods does not archive the conditions of equilibrium.
Using the formula of torque in both cylinder A and B
Torque clockwise by B =torque clockwise by A
n×π(2r)4θ
2L
2
=n×π(r)4θ
L
1
θ
1
=16θ
2
Therefore,
θ
2
=
17
16θ
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