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 />
1.0
2.0.5 m/s
3.1 m/s
4.2 m/s
5.4 m/s
6.None of the above.
7.Cannot be determined."
Question 2The rotational inertia of the dumbbell (see figure) about axis A is twice the rotational inertia about axis B. The unknown mass is:
![](data:text/plain;base64,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)
1.4/7 kg
2.2 kg
3.4 kg
4.5 kg
5.7 kg
6.8 kg
7.10 kg
8.None of the above
9.Cannot be determined
10.The rotational inertia cannot be different about different axes.