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How to Calculate Thermal Conductivity

Thermal Conductivity Formula:

\[ k = \frac{Q \times d}{A \times \Delta T} \]

W
m
K

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1. What is Thermal Conductivity?

Definition: Thermal conductivity (k) measures a material's ability to conduct heat. It's defined as the quantity of heat (Q) transmitted through a unit thickness (d) in a direction normal to a surface of unit area (A) due to a unit temperature gradient (ΔT).

Purpose: This calculation is essential in engineering, construction, and materials science for designing thermal insulation, heat exchangers, and electronic cooling systems.

2. How Does the Calculator Work?

The calculator uses the formula:

\[ k = \frac{Q \times d}{A \times \Delta T} \]

Where:

Explanation: The formula calculates how effectively heat flows through a material when there's a temperature difference across it.

3. Importance of Thermal Conductivity

Details: Knowing thermal conductivity helps in selecting appropriate materials for thermal insulation (low k) or heat dissipation (high k). It's crucial for energy efficiency in buildings and performance of thermal systems.

4. Using the Calculator

Tips: Enter the heat transfer rate in watts, material thickness in meters, cross-sectional area in square meters, and temperature difference in kelvin. All values must be > 0.

5. Frequently Asked Questions (FAQ)

Q1: What are typical thermal conductivity values?
A: Copper: ~400 W/m·K, Steel: ~50 W/m·K, Water: ~0.6 W/m·K, Air: ~0.025 W/m·K, Wood: ~0.1 W/m·K.

Q2: How does temperature affect thermal conductivity?
A: For metals, conductivity decreases with temperature; for gases and insulators, it generally increases.

Q3: What's the difference between k and R-value?
A: k is a material property, while R-value (d/k) measures resistance to heat flow for a specific thickness.

Q4: How do I measure the parameters for this calculation?
A: Q can be measured with heat flux sensors, ΔT with thermocouples, and dimensions with standard measuring tools.

Q5: Why are the units W/m·K?
A: The units represent watts of heat flow per meter of thickness per kelvin of temperature difference.

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