Relations between rotational kinetic energy, angular momentum and moment of inertia
This type of question, asked 8 times: 4 May 2023 S1, 10 May 2023 S2, 11 May 2024 S2, 21 Apr 2025 S2, 17 Apr 2026 S1, 18 Apr 2026 S1, 20 Apr 2026 S1, 12 May 2026 S2. All 8 questions below, oldest first.
Try each one first, then open its answer.
Question 1
4 May 2023 S1
12A rotating body has angular momentum . If its frequency is doubled and kinetic energy is halved, its angular momentum will beTap an option to check your answer.
Question 2
10 May 2023 S2
23Two bodies A and B have their moments of inertia and respectively about their axis of rotation. If their kinetic energies of rotation are equal and their angular momenta and respectively are in the ratio , then will beTap an option to check your answer.
Question 3
11 May 2024 S2
32Two bodies have their moments of inertia I and 2I respectively about their axis of rotation. If their kinetic energies of rotation are equal, their angular momenta will be in the ratio.Tap an option to check your answer.
Question 4
21 Apr 2025 S2
9A body is rotating about its own axis. Its rotational kinetic energy is ' ' and its angular momentum is ' '. Hence its moment of inertia about its own axis isTap an option to check your answer.
Question 5
17 Apr 2026 S1
107Two bodies A and B have moment of inertia and , and angular momenta and respectively. Both of them have same kinetic energy of rotation. So the ratio to isTap an option to check your answer.
Question 6
18 Apr 2026 S1
105The angular momentum of a rotating body is 'L'. When the frequency of rotating body is tripled and its kinetic energy is made one-third, the new angular momentum becomesTap an option to check your answer.
Question 7
20 Apr 2026 S1
107A body is rotating about its own axis. Its rotational kinetic energy is '' and its angular momentum is ''. Hence its moment of inertia about its own axis isTap an option to check your answer.
Question 8
12 May 2026 S2
104Two bodies rotate with kinetic energies and , moment of inertia about their axes of rotation is and . If and then the ratio of the angular momenta to isTap an option to check your answer.