Formula Used:
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The Outer Surface Temperature of a spherical wall represents the temperature at the external surface of a spherical shell, calculated based on heat transfer principles through concentric spheres with different radii.
The calculator uses the spherical heat conduction formula:
Where:
Explanation: This formula calculates the temperature drop across a spherical wall due to heat conduction, considering the spherical geometry and material properties.
Details: Accurate temperature calculation is crucial for thermal analysis, insulation design, and ensuring structural integrity in spherical vessels, tanks, and other spherical components exposed to heat transfer.
Tips: Enter all values in appropriate units. Thermal conductivity and radii must be positive values, and the two radii must be different. Ensure consistent units throughout.
Q1: What if the radii are equal?
A: The formula requires different radii (r₁ ≠ r₂) as it represents heat transfer through a spherical wall with finite thickness.
Q2: Can this be used for hollow spheres?
A: Yes, this formula is specifically designed for heat conduction through hollow spherical walls.
Q3: What are typical applications?
A: Spherical tanks, pressure vessels, insulated containers, and any spherical structures involving heat transfer.
Q4: How does thermal conductivity affect the result?
A: Higher thermal conductivity reduces the temperature difference for the same heat flow rate, while lower conductivity increases the temperature drop.
Q5: What units should be used?
A: Use Kelvin for temperatures, Watts for heat flow rate, W/m·K for thermal conductivity, and meters for radii to ensure consistent results.