What is the Heat Flow through a Copper Bar?

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To calculate the heat flow through a copper bar, the formula P = (k * A * (Thot - Tcold)) / L is used, where k is the thermal conductivity. The thermal conductivity of copper is 390 J/s*m*°C, and the area must be converted correctly from cm² to m² for accurate results. The discussion emphasizes the importance of unit conversion, particularly when transitioning from cm² to m², as it involves squaring the conversion factor. Participants clarify that the problem involves conduction, not radiation, highlighting the need for precise terminology. Correctly applying these principles will yield the accurate rate of heat flow.
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...im getting it wrong.

Calculate the heat flow through a 1.000m long copper bar with a cross sectional area of 2.00 cm2. One end at 2.0 degrees Celsius and the other end at 99.0 degrees Celsius. Rate of heat flow is Q/t. In this problem the coefficient of copper is 390.

P=(ka (Thot-Tcold))/L

so I input 390*(2/100)*97 and get 756.6=wrong:frown:
 
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You seem to be ignoring UNITS ...
some coefficient of copper is 390 ... WHATs?
cm? /cm? /m? J/K?

By the way, this is CONDUCTION , not radiation.
... and Conductivity (k) is not usually referred to as a coefficient.
 
390 is thermal conductivity (J/s*m*deg C)

redoing with "UNITS" would be 390J/s*m*deg C*(2cm^2/100cm/m)*97degK
 
so, which of the cm are you converting ... the height, or the width?
 
so, which of the cm are you converting?

the area
 
Hint: To convert cm^2 into m^2, you don't just divide by 100. Think about this for a second: how many squared centimeters are in a squared meter?

- Warren
 
^ yeah, that was it. I followed a similar example to a "T" too...
 
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