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6. Heat transfer in metals
1. Introduction
The goal of this experiment is to measure the rate of heat transfer of copper and steel and compare. The rate of heat transfer
$$ H = \frac{k A \Delta T}{L} $$
where $k$ is thermal conductivity which has the units [W m$^{-1}$ K$^{-1}$], $A$ is the cross-sectional area of the conductor, $L$ is its length and $\Delta T$ is the difference in temperature between the two ends of the conductor.
The thermal conductivity of copper and steel are given below.
Material | Thermal conductivity [W m$^{-1}$ K$^{-1}$] |
---|---|
Copper (Cu) | $401$ |
Steel (Fe+C) | $14$ |
2. Method and data
2.1 List of apparatus
- Beaker
- Thermometer
- Substance (Copper, Steel)
- Weighing scale
- Water (20 ml)
2.2 Setup and Procedure
Using a Vernier calipers measure the radius of the rods and from the radius ($r$) calculate $A=\pi r^2$.
Using a thread and a meter scale measure the length $L$ of the rods.
2.3 Data table
Measure the temperature changes and note down in the following table.
Time [minute] | Temperature of Copper [$^\circ$C] | Temperature of Steel [$^\circ$C] |
---|---|---|
0 | ||
1 | ||
2 | ||
3 | ||
4 | ||
5 |
3. Graphical analysis
4. Heat transfer
Compare $H_c$ and $H_s$ in units of J min$^{-1}$.