The amount of heat per second conducted from the blood capillaries beneath the skin to the surface is 250 J/s. The energy is transferred a distance of 1.7 x 10-3 m through a body whose surface area is 1.8 m2. Assuming that the thermal conductivity is that of body fat, determine the temperature difference between the capillaries and the surface of the skin.

asked by Tim

11 years ago

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1 answer

Q/t=q= k•A•ΔT/Δx
ΔT=q•Δx/k•A =
= 250•1.7•10⁻³/0.2•1.8=1.18 K

answered by Elena

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Question

The amount of heat per second conducted from the blood capillaries beneath the skin to the surface is 250 J/s. The energy is transferred a distance of 1.7 x 10-3 m through a body whose surface area is 1.8 m2. Assuming that the thermal conductivity is that of body fat, determine the temperature difference between the capillaries and the surface of the skin.

1 answer

Q/t=q= k•A•ΔT/Δx
ΔT=q•Δx/k•A =
= 250•1.7•10⁻³/0.2•1.8=1.18 K

Elena · Answer

Q/t=q= k•A•ΔT/Δx ΔT=q•Δx/k•A = = 250•1.7•10⁻³/0.2•1.8=1.18 K