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Test: Mechanical Properties of Materials - 2 - Mechanical Engineering MCQ


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10 Questions MCQ Test Strength of Materials (SOM) - Test: Mechanical Properties of Materials - 2

Test: Mechanical Properties of Materials - 2 for Mechanical Engineering 2025 is part of Strength of Materials (SOM) preparation. The Test: Mechanical Properties of Materials - 2 questions and answers have been prepared according to the Mechanical Engineering exam syllabus.The Test: Mechanical Properties of Materials - 2 MCQs are made for Mechanical Engineering 2025 Exam. Find important definitions, questions, notes, meanings, examples, exercises, MCQs and online tests for Test: Mechanical Properties of Materials - 2 below.
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Test: Mechanical Properties of Materials - 2 - Question 1

Which of the following best defines stress?

Detailed Solution for Test: Mechanical Properties of Materials - 2 - Question 1

Stress is best defined as the force applied per unit area. It measures how much force is distributed over a specific area and is crucial in understanding material behaviour under load. The correct definition can be summarised as follows:

  • Force per unit area indicates how pressure is applied to an object.
  • This concept is essential in fields such as engineering and physics.
  • Understanding stress helps predict how materials will respond to external forces.
Test: Mechanical Properties of Materials - 2 - Question 2

What is the unit of Young’s modulus in the SI system?

Detailed Solution for Test: Mechanical Properties of Materials - 2 - Question 2

Young's modulus is a measure of the stiffness of a material. In the SI system, the unit of Young's modulus is the Pascal, abbreviated as Pa.

Test: Mechanical Properties of Materials - 2 - Question 3

In the elastic limit, which law is followed by solids under tensile stress?

Detailed Solution for Test: Mechanical Properties of Materials - 2 - Question 3

Hooke’s law describes the behaviour of solids under tensile stress within the elastic limit. It states that the strain in a material is proportional to the applied stress, provided the material's elastic limit is not exceeded. This can be summarised as:

  • Stress is the force applied per unit area.
  • Strain is the deformation experienced by the material.
  • In simple terms, as you stretch a solid, it stretches proportionally up to a certain point.
Test: Mechanical Properties of Materials - 2 - Question 4

Which of the following statements is true about strain?

Detailed Solution for Test: Mechanical Properties of Materials - 2 - Question 4

Strain is a measure of deformation representing the displacement between particles in a material body. It is expressed as a ratio of change in length to the original length, making it a dimensionless quantity. Here are key points regarding strain:

  • Strain has no units, as it is a ratio.
  • It is not measured in N/m²; that is a unit for stress.
  • Strain does not equal the applied force; it represents how much a material deforms.

Thus, the correct statement is that strain is a dimensionless quantity.

Test: Mechanical Properties of Materials - 2 - Question 5

Bulk modulus is defined as:

Detailed Solution for Test: Mechanical Properties of Materials - 2 - Question 5

Bulk modulus is defined as:

  • Pressure divided by volume strain. So (a) is the right option.
Test: Mechanical Properties of Materials - 2 - Question 6

Poisson’s ratio is defined as:

Detailed Solution for Test: Mechanical Properties of Materials - 2 - Question 6

Poisson’s ratio is defined as the ratio of:

  • Lateral strain to longitudinal strain.

This means that when a material is stretched, the amount it contracts in the perpendicular direction (lateral strain) compared to the amount it stretches in the direction of the applied force (longitudinal strain) gives us the Poisson’s ratio.

Test: Mechanical Properties of Materials - 2 - Question 7

A wire is stretched by a force. If its length increases by 1%, what is the strain?

Detailed Solution for Test: Mechanical Properties of Materials - 2 - Question 7

If a wire is stretched by a force and its length increases by 1%, the strain can be calculated as follows:

  • Strain is defined as the change in length divided by the original length.
  • In this case, the change in length is 1% of the original length.
  • Therefore, strain = (Change in Length) / (Original Length).
  • As a decimal, 1% is equal to 0.01.

Thus, the strain is 0.01. The correct answer is B.

Test: Mechanical Properties of Materials - 2 - Question 8

The modulus of rigidity is related to:

Detailed Solution for Test: Mechanical Properties of Materials - 2 - Question 8

The modulus of rigidity is specifically related to:

  • Shearing stress

This property measures a material's response to shear forces, which cause deformation. In contrast, tensile and compressive stresses relate to stretching and squeezing, while hydraulic pressure does not directly relate to rigidity.

Test: Mechanical Properties of Materials - 2 - Question 9

In a stress-strain curve, the point at which permanent deformation starts is known as:

Detailed Solution for Test: Mechanical Properties of Materials - 2 - Question 9

The point at which permanent deformation begins in a stress-strain curve is called the yield point. This is where the material starts to change shape irreversibly. Understanding this term is crucial for materials science and engineering.

Test: Mechanical Properties of Materials - 2 - Question 10

Consider the following statements about truestress-strain method/curve:
1. It is more sensitive to changes in both metallurgical and mechanical conditions.
2. It gives a more accurate picture of the ductility.
3. It can be correlated with stress-strain values in other tests like torsion, impact, combined stress tests etc.
4. It can be used for compression tests as well.

Which of the above statements are correct?

Detailed Solution for Test: Mechanical Properties of Materials - 2 - Question 10

The true stress-strain method provides a more accurate representation of material behaviour because it considers the actual cross-sectional area during deformation, making it sensitive to metallurgical and mechanical changes.

  • Statement 1: It offers a precise measure of ductility by accounting for necking effects.
  • Statement 2: True stress-strain data can be correlated with results from other tests like torsion or impact due to its fundamental nature.
  • Statement 3: The method is applicable to compression tests as it focuses on deformation and load regardless of test type.
  • Statement 4: Therefore, all four statements are correct.
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