Difficulty: Easy
Correct Answer: Contraction/expansion due to changes in temperature
Explanation:
Introduction / Context:Dilatometry quantifies dimensional change in a specimen as temperature varies. It is widely used to determine linear thermal expansion coefficients, softening points, transformation temperatures (e.g., glass transition), and sintering behavior of ceramics and metals.Given Data / Assumptions:
Concept / Approach:A dilatometer records ΔL (change in length) as a function of temperature T and time t. From ΔL/L0 versus T, the linear thermal expansion coefficient α is computed as α = (1/L0) * dL/dT. The instrument is not intended to directly measure stress or general strain fields; instead it measures thermal expansion or contraction along a specimen axis. While “strain” could describe ΔL/L0 abstractly, the conventional wording for a dilatometer’s purpose emphasizes thermal expansion/contraction due to temperature changes.
Step-by-Step Solution:
Identify the measurand: dimensional change with temperature.Relate the recorded ΔL to thermal expansion metrics such as α.Select the option explicitly naming contraction/expansion due to temperature changes.Verification / Alternative check:Instrument datasheets specify outputs as length change versus temperature, confirming the intended measurand.
Why Other Options Are Wrong:
Stress: requires load cells; not measured directly by a dilatometer.Strain (generic): too broad; the instrument specifically targets thermal expansion.Deflection: implies bending; dilatometry tracks axial length change.Common Pitfalls:Equating thermal strain with mechanical strain under load; dilatometry is usually performed under minimal or controlled load.
Final Answer:Contraction/expansion due to changes in temperature
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