A horizontal disc rotating freely about a vertical axis
Answers
Answered by
16
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The moment of inertia of the disc is 2mr²
Explanation:
Let I be the moment of inertia of disc
Let I be the moment of inertia of discmoment of inertia of wax = mr²
Let I be the moment of inertia of discmoment of inertia of wax = mr²after wax falls the net moment of inertia = I + mr²
Let I be the moment of inertia of discmoment of inertia of wax = mr²after wax falls the net moment of inertia = I + mr²Since there is no external torque acting on the system, So the angular momentum of the system will remain constant.
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Answered by
0
Answer:
Initial angular velocity
w
1
=
90
r
e
v
/
m
i
n
Moment of inertia of the disc
=
I
k
g
−
m
2
Final angular velocity
w
2
=
60
r
e
v
/
m
i
n
Now, taking the angular momentum conservation
L
1
=
L
2
I
w
1
=
(
I
+
m
r
2
)
w
2
I
∗
90
=
(
I
+
m
r
2
)
∗
60
1.5
I
=
I
+
m
r
2
0.5
I
=
m
r
2
I
=
2
m
r
2
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