Lesson 4.2.1
4.2.1 Hooke's law and force-extension graphs Quiz: Pearson Edexcel Physics, Unit 4
20 questions
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Lesson 4.2.1, Hooke's law and force-extension graphs: 20 multiple choice questions for the Pearson Edexcel Physics (9PH0), Unit 4: Materials, written with Revision Ninja.
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The 20 questions
-
What is directly proportional to applied force according to Hooke's law?
- Strain
- Extension
- Stored energy
- Stress
-
What is the SI unit of the stiffness k of a spring?
- N/m
- N m
- kg m^-1
- N m^-2
-
What quantity is represented by the gradient of a force-extension graph?
- Young modulus
- Tensile strength
- Stored energy
- Stiffness constant
-
What shape does a force-extension graph take beyond the limit of proportionality?
- Straight line
- Vertical line
- Horizontal line
- Curved line
-
What term describes deformation where a material does not return to its original shape?
- Elastic deformation
- Plastic deformation
- Hookean deformation
- Compressive deformation
-
What point on a force-extension graph marks the start of large plastic extension?
- Breaking point
- Yield point
- Elastic limit
- Limit of proportionality
-
What point on a force-extension graph marks the onset of permanent deformation?
- Limit of proportionality
- Breaking point
- Elastic limit
- Yield point
-
A spring of stiffness 40 N/m is extended by 0.25 m. What force is needed?
- 160 N
- 0.16 N
- 10 N
- 4.0 N
-
A force of 6.0 N produces an extension of 0.12 m in a spring obeying Hooke's law. What is its stiffness?
- 0.02 N/m
- 5.0 N/m
- 50 N/m
- 0.72 N/m
-
A spring of stiffness 200 N/m is pulled with a force of 3.0 N. What is its extension?
- 15 mm
- 0.67 mm
- 1.5 mm
- 600 mm
-
Spring X (20 N/m) and spring Y (60 N/m) experience equal forces. How does extension X compare to Y?
- 9 times larger
- 3 times larger
- Same extension
- 3 times smaller
-
A spring of stiffness 150 N/m is stretched from its natural length to an extension of 0.040 m. What force is needed?
- 150 N
- 6.0 N
- 0.27 N
- 3.75 N
-
As the force on a wire increases from 2.0 N to 5.0 N, its extension increases from 0.040 m to 0.100 m. What is its stiffness in this region?
- 50 N/m
- 70 N/m
- 30 N/m
- 0.012 N/m
-
A spring of stiffness 400 N/m is compressed by 0.030 m. What force is needed to hold it compressed?
- 12 N
- 13 N
- 1200 N
- 0.13 N
-
A 0.50 kg mass hangs on a spring and produces an extension of 0.196 m. Take g = 9.8 N/kg. What is the stiffness of the spring?
- 250 N/m
- 5.0 N/m
- 2.5 N/m
- 25 N/m
-
What point on a force-extension graph is passed when extension increases rapidly with minimal additional force?
- Limit of proportionality
- Yield point
- Elastic limit
- Breaking point
-
A 0.40 kg mass hangs at equilibrium from a spring of stiffness 60 N/m. Take g = 9.8 N/kg. What is the extension of the spring?
- 0.065 m
- 0.41 m
- 0.15 m
- 0.0065 m
-
A graph of force against total length does not pass through origin because of what parameter?
- Spring constant
- Elastic limit
- Natural length
- Limit of proportionality
-
A spring obeys Hooke's law. A force of 3.0 N gives an extension of 0.060 m, and a force of 9.0 N gives an extension of 0.20 m. What is its stiffness?
- 30 N/m
- 50 N/m
- 43 N/m
- 67 N/m
-
What relationship between force and extension gives a linear force-extension graph?
- Inverse proportionality
- Exponential growth
- Direct proportionality
- Quadratic relationship
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