Question detail
Forces and elasticity scenario: a velocity-time graph shows acceleration, steady speed, and deceleration. Which answer best addresses Hooke's law and spring constant and the objective to calculate force from spring constant and extension?
Try the question, check the answer, then read the explanation to understand the curriculum point.
At a glance
MCQ
Type
practice
Style
Topic
Forces and elasticity
Question
- A. In the velocity graph scenario, apply force to calculate force from spring constant and extension while keeping elastic versus plastic deformation separate.
- B. In the velocity graph scenario, mix up elastic versus plastic deformation and ignore force.
- C. Use a general revision statement without applying Hooke's law and spring constant to the situation.
- D. Choose a different forces topic instead of explaining calculate force from spring constant and extension.
Answer
The correct answer is: In the velocity graph scenario, apply force to calculate force from spring constant and extension while keeping elastic versus plastic deformation separate.
Explanation
The correct option is In the velocity graph scenario, apply force to calculate force from spring constant and extension while keeping elastic versus plastic deformation separate.. It is correct because the scenario says a velocity-time graph shows acceleration, steady speed, and deceleration, which must be interpreted through Hooke's law and spring constant. This directly supports the learning objective to calculate force from spring constant and extension. Use values 3, 6, and 22 only if the question asks for a calculation. The answer earns credit by naming the relevant force or motion quantity, using units when needed, and avoiding the boundary error elastic versus plastic deformation.
Common mistake
Common Mistake in Hooke's Law Calculations
Students often confuse the spring constant and extension values, leading to incorrect force calculations.
Always ensure to clearly identify and label the spring constant (k) and the extension (e) before substituting them into the formula F = k x e.
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