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Test: Rolling Motion - NEET MCQ


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10 Questions MCQ Test Topic-wise MCQ Tests for NEET - Test: Rolling Motion

Test: Rolling Motion for NEET 2024 is part of Topic-wise MCQ Tests for NEET preparation. The Test: Rolling Motion questions and answers have been prepared according to the NEET exam syllabus.The Test: Rolling Motion MCQs are made for NEET 2024 Exam. Find important definitions, questions, notes, meanings, examples, exercises, MCQs and online tests for Test: Rolling Motion below.
Solutions of Test: Rolling Motion questions in English are available as part of our Topic-wise MCQ Tests for NEET for NEET & Test: Rolling Motion solutions in Hindi for Topic-wise MCQ Tests for NEET course. Download more important topics, notes, lectures and mock test series for NEET Exam by signing up for free. Attempt Test: Rolling Motion | 10 questions in 10 minutes | Mock test for NEET preparation | Free important questions MCQ to study Topic-wise MCQ Tests for NEET for NEET Exam | Download free PDF with solutions
Test: Rolling Motion - Question 1
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A spherical solid ball rolls on a table. What fraction of its total K.E. is rotational K.E. ?

Detailed Solution for Test: Rolling Motion - Question 1

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Test: Rolling Motion - Question 2
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A body is rolling down an inclined plane without slipping. How does the acceleration of the rolling body depend on its radius?

Detailed Solution for Test: Rolling Motion - Question 2

The acceleration of a rolling body is independent of its mass and radius.

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Test: Rolling Motion - Question 3
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Acceleration (a) of a body of radius R rolling down an inclined plane of inclination is given by

Test: Rolling Motion - Question 4
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What is the moment of inertia of a solid sphere about its diameter?
Detailed Solution for Test: Rolling Motion - Question 4

We have to consider solid sphere contribution of infinite small solid cylinder.
Icylinder = ½ MR²
dI = ½ dmr²
dm = pdV
dV = πr²dx
By substituting dV into dm
dm = pπr²dx
Now dm into dI
dI = ½ r²pπr²dx = ½ pπr⁴dx
Now, r² = R²-x²
dI = ½ pπ(R²-x²)²dx
Integrate both sides
I = ½ pπ 16/15 R²
P = M/V
P = M/4/3πR³ (density of sphere)
After substituting
I = 2/5MR2

Test: Rolling Motion - Question 5
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What is the coefficient of friction when a cylinder rolls down without slipping on an inclined plane?
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Test: Rolling Motion - Question 6
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If a solid cylinder rolls up along a inclined plane with an initial velocity v. It will rise up to a height h equal to
Test: Rolling Motion - Question 7
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What will be the speed of center of mass, if a solid sphere of radius 20 cm which rotates at 2 rps along a straight line?
Detailed Solution for Test: Rolling Motion - Question 7

V = rw
V = 20 × 10-2 × 2π(2)
V = 2.51 m/s

Test: Rolling Motion - Question 8
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Two discs A and B are mounted on a vertical axle. Suppose the discs have moment of inertia as I and 2 I respectively about an axis. Disc A is given angular velocity ω, using the potential energy of a spring compressed by x1. Similarly the potential energy of a spring compressed by x2 gives an angular velocity of 2ω to Disc B. Considering that both the discs rotate in same direction .Find the ratio x1/ x2 :
Test: Rolling Motion - Question 9
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A small cylinder rolling with a velocity v along a horizontal surface encounters a smooth inclined surface. The height ‘h’ up to which the cylinder will ascend is
Detailed Solution for Test: Rolling Motion - Question 9

A body can roll along a surface only if the surface is rough. The body will roll up to the foot of the inclined smooth surface. It will continue to spin with the angular speed it has acquired, and will slide up to a certain height, maintaining its spin motion throughout the smooth surface. Its translational kinetic energy alone is responsible for its upward motion along the smooth incline so that the height up to which it will rise is given by

Test: Rolling Motion - Question 10
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The kinetic energy of a rolling wheel is
Detailed Solution for Test: Rolling Motion - Question 10

The total KE is the sum of translational KE and rotational KE.

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