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Motion of Rigid Body

NIOS · Class 12 · Physics

Flashcards for Motion of Rigid Body — NIOS Class 12 Physics. Quick Q&A cards covering key concepts, definitions, and formulas.

45 questions26 flashcards5 concepts

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A diagram illustrating the parallel axis theorem. It shows a rigid body with its center of mass, an axis passing through the center of mass (I_CM), and a parallel axis at a distance 'd' from the I_CM
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26 Flashcards
Card 1Rigid Body Concept

Define a rigid body and explain why this definition is important in mechanics.

Answer

A rigid body is a system of particles in which the separation between constituent particles remains constant during motion, preserving its shape and size. This definition is important because: (1) It

Card 2Centre of Mass Calculation

Four masses of 1 kg, 2 kg, 3 kg, and 4 kg are placed at the corners of a square with side 1.0 m. The mass arrangement is: 1 kg at (0,0), 2 kg at (1,0), 3 kg at (1,1), and 4 kg at (0,1). Calculate the

Answer

Given: m₁=1 kg at (0,0), m₂=2 kg at (1,0), m₃=3 kg at (1,1), m₄=4 kg at (0,1), all positions in metres. For x-coordinate: x = (m₁x₁ + m₂x₂ + m₃x₃ + m₄x₄)/(m₁+m₂+m₃+m₄) x = (1×0 + 2×1 + 3×1 + 4×0)/(1+

Card 3Centre of Mass Significance

Why does the centre of mass play a crucial role in describing the motion of extended rigid bodies?

Answer

The centre of mass is crucial because: (1) TRANSLATIONAL MOTION: The motion of the entire rigid body can be completely described by the motion of its centre of mass. The equation Ma = F_ext applies t

Card 4Centre of Mass Calculation

Three particles with masses m₁ = 1 kg, m₂ = 2 kg, m₃ = 3 kg are positioned at x₁ = 0 m, x₂ = 2 m, and x₃ = 4 m on a straight line. Find the centre of mass position.

Answer

Given: m₁ = 1 kg at x₁ = 0 m, m₂ = 2 kg at x₂ = 2 m, m₃ = 3 kg at x₃ = 4 m Using the formula for centre of mass: x_cm = (m₁x₁ + m₂x₂ + m₃x₃)/(m₁ + m₂ + m₃) Step 1: Calculate numerator m₁x₁ = 1 × 0 =

Card 5Moment of Inertia Theorems

State the Theorem of Parallel Axes and explain when it is used.

Answer

THEOREM OF PARALLEL AXES: The moment of inertia about an axis parallel to an axis passing through the centre of mass is given by: I = I_CM + Md² Where: - I = moment of inertia about the new axis - I

Card 6Moment of Inertia Calculation

A uniform rod of mass 2 kg and length 0.5 m rotates about an axis perpendicular to the rod and passing through one end. Calculate its moment of inertia.

Answer

Given: M = 2 kg, L = 0.5 m Axis: perpendicular to rod, passing through one end Method 1: Using standard formula (from Table 7.2) For a rod rotating about an axis through one end perpendicular to leng

Card 7Moment of Inertia Concept

What is the physical significance of moment of inertia? How is it analogous to mass in linear motion?

Answer

PHYSICAL SIGNIFICANCE OF MOMENT OF INERTIA: Moment of inertia (I) is a measure of how mass is distributed about an axis of rotation. Just as mass resists changes in linear motion, moment of inertia r

Card 8Moment of Inertia Calculation

Four identical masses (each 1 kg) are placed at the corners of a square with side 0.5 m. Calculate the moment of inertia about an axis passing through the centre and perpendicular to the plane of the

Answer

Given: m = 1 kg (each particle), side length L = 0.5 m Axis: perpendicular to plane, passing through centre Step 1: Find the distance of each mass from the axis For a square, the distance from centre

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What are the important topics in Motion of Rigid Body for NIOS Class 12 Physics?
Key topics in Motion of Rigid Body include Motion of Rigid Body - Concept Hierarchy, Motion of Rigid Body — Complete Concept Map, Motion of Rigid Body - Concept Overview. These are the concepts NIOS Class 12 examiners draw on most — study them first, then practise related questions.
How to score full marks in Motion of Rigid Body — NIOS Class 12 Physics?
Understand the core concepts first, then work through the 45 practice questions available for this chapter. Revise formulas and definitions regularly, and use flashcards for quick recall before the exam.
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There are 26 flashcards for Motion of Rigid Body covering key definitions, formulas, and concepts. Use them daily for 10–15 minutes for best results.

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