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Скачать или смотреть The moment of inertia of circular disc of mass ' m ' and radius ' r ' about an axis | PGMN Solutions

  • PGMN Solutions
  • 2025-04-09
  • 515
The moment of inertia of circular disc of mass ' m ' and radius ' r ' about an axis | PGMN Solutions
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Описание к видео The moment of inertia of circular disc of mass ' m ' and radius ' r ' about an axis | PGMN Solutions

The moment of inertia of circular disc of mass ' m ' and radius ' r ' about an axis passing through centre of mass is ' I_0 '. The moment of inertia of another circular disc of same mass and thickness but half the density about the same axis is
(A) I_0/8
(B) I_0/4
(C) 8I_0
(D) 2I_0



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🚀 Step-by-Step Solution to Solve This Question 🚀
📌 Chapter: Rotational Dynamics
📌 Topic: Moment of Inertia – Dependence on Mass and Radius

🔹 Step 1: Understand what’s changed
You’re given two discs of same mass and thickness, but the second one has half the density. Moment of inertia depends not only on mass, but also how that mass is distributed — meaning the radius plays a major role.

🔹 Step 2: Think about density and volume
If density is halved and mass is same, then volume must double (since density = mass/volume). With thickness unchanged, the area of the disc must double, and therefore, the radius increases.

🔹 Step 3: Mass stays same, radius increases
Increasing radius (with same mass) means the mass is now spread farther from the axis. Since moment of inertia is highly sensitive to radius, this increases the moment of inertia.

🔹 Step 4: Theoretical conclusion
If the radius increases such that the area becomes twice (due to halved density), then theoretically the new moment of inertia becomes 2 times the original, because the mass is farther from the axis.

✅ Final Answer: (D) 2 I₀ ✅

🔥 Pro Tip: For same mass, when radius increases (due to lower density), moment of inertia increases — even if total mass remains unchanged.


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