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Engineering Physics Study Guide: Practice Test 9 (Chapter 28)

Rotational Motion Multiple Choice Questions (MCQs) PDF Download - 9

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The Rotational Motion Multiple Choice Questions (MCQs) with Answers PDF (Rotational Motion MCQs PDF e-Book) download Ch. 28-9 to study Engineering Physics Course. Practice Newton Second Law of Rotation MCQs, Rotational Motion Notes questions and answers PDF for online colleges enrolling. The Rotational Motion MCQs App to Download Free Engineering Physics App to study newton second law in angular form, relationship with constant angular acceleration, rotational inertia of different objects, relating linear and angular variables career test to learn e-learning courses.

The MCQ: Relationship between the net external torque and the angular acceleration is; "Rotational Motion" App Download [Free] with answers: newton's second law of particles, newton's second law of rotation, newton's second law of thermodynamics, and newton's second law of electromagnetics to learn e-learning courses. Solve Changing Units Quiz Questions, download Google eBook (Free Chapter) for college entrance test.

Rotational Motion MCQs with Answers PDF Download: MCQ Quiz 9

MCQ: 41

Relationship between the net external torque and the angular acceleration is

  1. Newton's Second Law of Rotation
  2. Newton's Second Law of Particles
  3. Newton's Second Law of Thermodynamics
  4. Newton's Second Law of Electromagnetics
MCQ: 42

By Newton's second law in angular form, if l is angular momentum, torque is equals to

  1. dl/dt
  2. dlr/dt
  3. dt/dr
  4. dt/d
MCQ: 43

If θ is angular displacement, Ω angular velocity and α is angular acceleration, then by appropriate kinematic equation, θ-θo=

  1. 1/2(Ωo+ Ω)
  2. 1/2(Ωo+ Ω)t
  3. o+ Ω)t
  4. Ωo+ Ωt
MCQ: 44

If M is the mass of object and R is radius, then rotational inertia of thin spherical shell about any diameter is

  1. 2/3 MR2
  2. 2/3 MR2
  3. 1/2 MR2
  4. 2/5 MR2
MCQ: 45

Linear speed ds/dt is equals to

  1. dθ/dt
  2. dθ/dr
  3. dθ.r/dt

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Rotational Motion MCQ App (Android & iOS)

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