Spring Constant: Calculations & Formulae

Science
Year 9
8 questions
~16 mins
1 views0 downloads

About This Worksheet

This worksheet explores the concept of spring constant in elasticity, including definitions, calculations, practical applications, and data analysis, suitable for Year 9 students.

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Spring Constant: Calculations & Formulae

Subject: ScienceGrade: Year 9
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Untitled Worksheet

Grade Year 9
A

Concept Review of Spring Constant

Answer the following questions to demonstrate your understanding of the spring constant and related concepts.
1.
Define the term 'spring constant' and explain its significance in Hooke's Law.
[2 marks]
2.
Describe how the spring constant affects the behaviour of a spring when a force is applied.
[2 marks]
B

Calculations Involving Spring Constant

Solve the following numerical problems using the formula F = kx, where F is force in Newtons, k is the spring constant in N/m, and x is extension in metres.
1.
A spring is stretched by 0.05 m when a force of 10 N is applied. Calculate the spring constant (k).
[3 marks]
2.
If a spring with a spring constant of 150 N/m is compressed by 0.02 m, what force is required to achieve this compression?
[3 marks]
C

Practical Skills and Experimental Design

Answer the following questions based on theoretical understanding of experiments involving springs.
1.
Describe a simple experiment to determine the spring constant of a spring, including the variables you would control and measure, and safety precautions.
[6 marks]
D

Data Analysis and Interpretation

Interpret the following scenario and data related to a spring's behaviour.
1.
A spring extended by 0.03 m when a force of 6 N was applied. When the force was increased to 12 N, the extension became 0.06 m. Analysing this data, is the spring obeying Hooke’s Law? Explain your reasoning.
[4 marks]
E

Application and Real-World Contexts

Answer the following questions to relate the concept of spring constant to real-world scenarios.
1.
Explain how the concept of spring constant is important in designing vehicle suspension systems.
[3 marks]
2.
In everyday life, give an example where understanding the spring constant is useful.
[2 marks]

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Details

Created
1/1/2026
Updated
1/1/2026
Type
worksheet