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MCQ Practice Test & Solutions: Test: Balancing - 1 (10 Questions)

You can prepare effectively for Mechanical Engineering Topicwise Question Bank for Mechanical Engineering with this dedicated MCQ Practice Test (available with solutions) on the important topic of "Test: Balancing - 1". These 10 questions have been designed by the experts with the latest curriculum of Mechanical Engineering 2026, to help you master the concept.

Test Highlights:

  • - Format: Multiple Choice Questions (MCQ)
  • - Duration: 30 minutes
  • - Number of Questions: 10

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Test: Balancing - 1 - Question 1

At a particular rotational speed, the unbalanced force due to revolving mass

Detailed Solution: Question 1

Magnitude = mω2r .
It direction is perpendicular to the perphering of rotational envelope in the same plane which changes at every angle.

Test: Balancing - 1 - Question 2

Unbalance in high speed rotating machine parts may be due to
1. imperfect machining
2. non-symmetry of parts
3. non-homogeneity of materials
4. in accuracy of pitch of blades

Which of these statements are correct?

Test: Balancing - 1 - Question 3

Consider a 6 tonnes rotor of a steam turbine running at 8000 rpm out to the extent of 0.2 cm. The centrifugal force tending to lift the turbine from its foundations will be about

Detailed Solution: Question 3

Test: Balancing - 1 - Question 4

Consider a mass m attached at radius r from the axis of shaft which rotates with an angular velocity ω. The balancing is achieved by mounting a B kg mass at radius bfrom the axis of shaft. If the speed of shaft is doubled, then to attain perfect balance, the value of mass B should be

Detailed Solution: Question 4

∴ The value of balancing mass does not depend upon speed of rotation.

Test: Balancing - 1 - Question 5

For balancing a single disturbing mass, the minimum number of balance masses required to be introduced in a piane parallel to the plane of rotation of the disturbing mass will be

Detailed Solution: Question 5

Test: Balancing - 1 - Question 6

Which one of the following can completely balance several masses revolving in different planes on a shaft?

Detailed Solution: Question 6

Two balancing masses in different planes can completely balance several masses revolving in different planes.

Test: Balancing - 1 - Question 7

A system of masses rotating in different parallel planes is in dynamic balance if the resultant

Detailed Solution: Question 7

Condition for dynamic balancing ∑F = 0 and ∑M = 0.

Test: Balancing - 1 - Question 8

A system in dynamic balance implies that

Test: Balancing - 1 - Question 9

Unbalanced force is produced due to eccentricity in the foliowing, except

Test: Balancing - 1 - Question 10

if the planes of rotation of the three masses are parallel, then the balance mass B1 is

Detailed Solution: Question 10

16 × 50 = B1 × 40 + B2 × 60

⇒ 4B1 + 6B2 = 80

B1 × 40 × 50 = B2 × 60 × 75

⇒ B2 = 0.44B1

Now, 6.667B1 = 80

⇒ B1 = 12 kg

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