Flag Thermal Physics> An idealized representation of the air te...
question mark

An idealized representation of the air temperature as a function of distance from a singlepane window on a calm, winter day is shown in Fig. 23-28. The window dimensions are 60 cm × 60 cm × 0.50 cm. (a) At what rate does heat flow out through the window? (Hint: the temperature drop across the glass is very small.) (b) Estimate the difference in temperature between the inner and outer glass surfaces.
src=data:image/png;base64,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

Amit Saxena , 9 Years ago
Grade upto college level
anser 1 Answers
Navjyot Kalra

Last Activity: 9 Years ago

232-669_1.PNG
The value that we arrived at is the rate that heat flows through the air across an area the size of the window on either side of the window. Therefore the rate of heat flows out through the window would be 1.8 W.
b) To find out the difference in temperature ΔT between the inner and outer glass surfaces, substitute 1.8 W for H, 0.50 cm for Δx, 1.0 W/m. K for k and (0.6 m)2 for A in the equation ΔT = H Δx/kA,
ΔT = H Δx/kA
= (1.8 W) (0.50 cm)/( 1.0 W/m. K)( (0.6 m)2)
= (1.8 W) (0.50 cm×10-2 m/1 cm )/( 1.0 W/m. K)( (0.6 m)2)
= 0.025 K
From the above observation we conclude that, the difference in temperature ΔT between the inner and outer glass surfaces would be 0.025 K.


star
LIVE ONLINE CLASSES

Prepraring for the competition made easy just by live online class.

tv

Full Live Access

material

Study Material

removal

Live Doubts Solving

assignment

Daily Class Assignments