A spherical ball (15 cm in diameter) with a density of 1000 kg/m³, specific heat capacity of 4180 J/kg-K and thermal conductivity of 0.62 W/m-K is removed from an oven at a uniform temperature of 150...


A spherical ball (15 cm in diameter) with a density of 1000 kg/m³, specific heat<br>capacity of 4180 J/kg-K and thermal conductivity of 0.62 W/m-K is removed<br>from an oven at a uniform temperature of 150 °C. The ball is then left to cool<br>down in steady air at 10 °C. Calculate the heat transfer coefficient for this process<br>and the time for the surface of the ball to drop to 20 °C. Use the following<br>equation to solve this problem (characteristic dimension of the sphere is the<br>diameter).<br>0.589 . Ra*<br>Nu = 2+<br>0.469 16<br>Pr<br>

Extracted text: A spherical ball (15 cm in diameter) with a density of 1000 kg/m³, specific heat capacity of 4180 J/kg-K and thermal conductivity of 0.62 W/m-K is removed from an oven at a uniform temperature of 150 °C. The ball is then left to cool down in steady air at 10 °C. Calculate the heat transfer coefficient for this process and the time for the surface of the ball to drop to 20 °C. Use the following equation to solve this problem (characteristic dimension of the sphere is the diameter). 0.589 . Ra* Nu = 2+ 0.469 16 Pr

Jun 11, 2022
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