?
Categories
Account

Elasticity

Download Q&A
Q. A cylindrical rod is subjected to a tensile force. If the diameter of the rod is doubled while keeping the length constant, what happens to the stress in the rod?
  • A. Increases
  • B. Decreases
  • C. Remains the same
  • D. Becomes zero
Q. A cylindrical rod is subjected to a tensile force. If the radius of the rod is halved while keeping the length constant, how does the tensile stress change?
  • A. It doubles
  • B. It halves
  • C. It quadruples
  • D. It remains the same
Q. A material has a bulk modulus of 200 GPa. If the pressure applied to it is increased by 50 MPa, what is the fractional change in volume?
  • A. 0.00025
  • B. 0.0005
  • C. 0.0025
  • D. 0.005
Q. A material has a bulk modulus of 200 GPa. If the pressure on the material is increased by 10 MPa, what is the fractional change in volume?
  • A. 0.00005
  • B. 0.0001
  • C. 0.0002
  • D. 0.00025
Q. A material has a bulk modulus of 200 GPa. What is the change in volume when a pressure of 50 MPa is applied?
  • A. 0.0125%
  • B. 0.025%
  • C. 0.05%
  • D. 0.1%
Q. A material has a Poisson's ratio of 0.3. What is the ratio of lateral strain to longitudinal strain?
  • A. 0.3
  • B. 0.7
  • C. 1.0
  • D. 0.5
Q. A material is said to be elastic if it:
  • A. Returns to its original shape after deformation
  • B. Can be permanently deformed
  • C. Breaks under stress
  • D. Has a high tensile strength
Q. A material is subjected to a tensile stress of 100 MPa and experiences a strain of 0.002. What is its Young's modulus?
  • A. 50 GPa
  • B. 100 GPa
  • C. 200 GPa
  • D. 500 GPa
Q. A material with a Poisson's ratio of 0.5 is considered to be:
  • A. Perfectly elastic
  • B. Perfectly plastic
  • C. Incompressible
  • D. Brittle
Q. A spring obeys Hooke's law. If the spring constant is doubled, what happens to the elongation for the same applied force?
  • A. Elongation doubles
  • B. Elongation halves
  • C. Elongation remains the same
  • D. Elongation quadruples
Q. A spring stretches 5 cm when a load of 10 N is applied. What is the spring constant?
  • A. 200 N/m
  • B. 100 N/m
  • C. 50 N/m
  • D. 25 N/m
Q. A wire of length L and cross-sectional area A is stretched by a force F. If the Young's modulus of the material is Y, what is the extension of the wire?
  • A. F * L / (A * Y)
  • B. A * Y * L / F
  • C. F * A / (Y * L)
  • D. Y * L / (F * A)
Q. A wire of length L and cross-sectional area A is stretched by a force F. What is the expression for the elongation ΔL?
  • A. ΔL = FL / (AE)
  • B. ΔL = AE / (FL)
  • C. ΔL = EFL / A
  • D. ΔL = A / (FL)
Q. A wire of length L and cross-sectional area A is stretched by a force F. What is the expression for the elongation of the wire?
  • A. ΔL = (F * L) / (A * Y)
  • B. ΔL = (Y * F) / (A * L)
  • C. ΔL = (A * Y) / (F * L)
  • D. ΔL = (F * A) / (Y * L)
Q. If a material exhibits a linear stress-strain relationship, what type of material is it likely to be?
  • A. Brittle material
  • B. Ductile material
  • C. Elastic material
  • D. Plastic material
Q. If a material exhibits plastic deformation, which of the following is true?
  • A. It returns to its original shape after the load is removed
  • B. It does not return to its original shape after the load is removed
  • C. It behaves like a perfect elastic material
  • D. It has a very high Young's modulus
Q. If a material has a high shear modulus, what does it imply about the material?
  • A. It is very flexible
  • B. It is very stiff against shear forces
  • C. It is very brittle
  • D. It is very ductile
Q. If a material has a Poisson's ratio of 0.3, what does this imply about its behavior under stress?
  • A. It expands laterally
  • B. It contracts laterally
  • C. It does not change shape
  • D. It becomes brittle
Q. If a material has a Poisson's ratio of 0.3, what does this imply about its lateral strain when subjected to axial strain?
  • A. Lateral strain is equal to axial strain
  • B. Lateral strain is 0.3 times the axial strain
  • C. Lateral strain is 3 times the axial strain
  • D. Lateral strain is independent of axial strain
Q. If a material has a Poisson's ratio of 0.3, what does this imply?
  • A. It expands laterally when stretched
  • B. It contracts laterally when stretched
  • C. It has no lateral strain
  • D. It is incompressible
Q. If a material has a Young's modulus of 200 GPa, what does this indicate?
  • A. It is very elastic
  • B. It is very brittle
  • C. It is very ductile
  • D. It is very plastic
Q. If a material is stretched beyond its elastic limit, what happens?
  • A. It returns to its original shape
  • B. It undergoes permanent deformation
  • C. It becomes stronger
  • D. It becomes weaker
Q. If a wire is stretched and its length increases by 2%, what is the strain?
  • A. 0.02
  • B. 0.2
  • C. 2
  • D. 200
Q. If a wire of length L and cross-sectional area A is stretched by a force F, what is the expression for the elongation?
  • A. F * L / (A * E)
  • B. A * F / (L * E)
  • C. E * F / (A * L)
  • D. L * E / (A * F)
Q. If the length of a wire is doubled while keeping the cross-sectional area constant, how does its Young's modulus change?
  • A. It doubles
  • B. It halves
  • C. It remains the same
  • D. It quadruples
Q. If the strain in a material is 0.01 and the Young's modulus is 150 GPa, what is the stress?
  • A. 1.5 MPa
  • B. 15 MPa
  • C. 150 MPa
  • D. 1500 MPa
Q. If the stress applied to a material is doubled, what happens to the strain if the material behaves elastically?
  • A. It doubles
  • B. It halves
  • C. It remains the same
  • D. It quadruples
Q. If the temperature of a material increases, what happens to its Young's modulus?
  • A. Increases
  • B. Decreases
  • C. Remains constant
  • D. Depends on the material
Q. If the Young's modulus of a material is 100 GPa and it is subjected to a tensile stress of 200 MPa, what is the strain produced?
  • A. 0.002
  • B. 0.0025
  • C. 0.01
  • D. 0.005
Q. In a material, if the strain energy density is given by U, what is the expression for the total strain energy stored in a volume V of the material?
  • A. U * V
  • B. U / V
  • C. U + V
  • D. U - V
Showing 1 to 30 of 63 (3 Pages)

Elasticity MCQ & Objective Questions

Understanding elasticity is crucial for students preparing for school and competitive exams. This topic not only forms a significant part of the syllabus but also helps in grasping fundamental economic concepts. Practicing MCQs and objective questions on elasticity can enhance your exam preparation and boost your confidence, ensuring you score better in important exams.

What You Will Practise Here

  • Definition and types of elasticity: Price elasticity, income elasticity, and cross elasticity.
  • Key formulas related to elasticity calculations.
  • Graphical representation of elasticity concepts.
  • Factors affecting elasticity of demand and supply.
  • Applications of elasticity in real-world scenarios.
  • Elasticity and its impact on total revenue.
  • Important elasticity questions for exams with detailed explanations.

Exam Relevance

Elasticity is a vital topic in various examinations, including CBSE, State Boards, NEET, and JEE. Students can expect questions that assess their understanding of concepts, calculations, and applications of elasticity. Common question patterns include numerical problems, theoretical explanations, and graphical analysis, making it essential to be well-prepared with practice questions.

Common Mistakes Students Make

  • Confusing between different types of elasticity and their applications.
  • Incorrectly applying formulas, especially in numerical problems.
  • Misinterpreting graphs related to elasticity.
  • Overlooking factors that influence elasticity, leading to incomplete answers.

FAQs

Question: What is elasticity in economics?
Answer: Elasticity measures how much the quantity demanded or supplied of a good responds to changes in price or other factors.

Question: How can I improve my understanding of elasticity for exams?
Answer: Regular practice of elasticity MCQ questions and reviewing key concepts will help solidify your understanding.

Question: Are there any specific formulas I need to remember for elasticity?
Answer: Yes, key formulas include the price elasticity of demand formula and the income elasticity of demand formula, among others.

Don't wait any longer! Start solving practice MCQs on elasticity today to test your understanding and prepare effectively for your exams. Your success is just a question away!

Soulshift Feedback ×

On a scale of 0–10, how likely are you to recommend The Soulshift Academy?

Not likely Very likely
Home Practice Performance eBooks