A long circular aluminium rod of thermal conductivity 240 w/m.K is attached at one end to a heated wall and transfers heat by convection to a cold fluid. If the diameter of the rod is tripled, the rate of heat removal (in %) increases by
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The rate of heat removal increases by 800%
According to the formula of convection of heat, the amount of heat transfer,
Q = A ( - )
Where, T = Temperature
A = Area of the cross section = πd²/4 , d = diameter of the rod
H = Convective heat transfer coefficient or, thermal conductivity = 240 W/m.K (given)
Suppose, the initial diameter of the rod = d
The final diameter of the rod = 3d
Q ∝ d²
Q₁/Q₂ = (d₁/d₂)²
⇒ Q₁/Q₂ = 1/9
∴ Q₂/Q₁ = 9
⇒ (Q₂/Q₁) - 1 = 9 - 1
⇒ (Q₂ - Q₁/Q₁) = 8
⇒ × 100% = 800%
∴ The rate of heat removal is increased by 800%.
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