If the sides of a wall having thermal conductivity K are maintained at temperatures of T1 and T2, the temperature as a function of x can be written as T(x)=(T2−T1)(xL)+T1 Find the heat flux through the wall. Take T1>T2

If the sides of a wall having thermal conductivity K are maintained at

1.	If the sides of a wall having thermal conductivity K are maintained at temperatures of T1 and T2, the temperature as a function of x can be written as T(x)=(T2−T1)(xL)+T1 Find the heat flux through the wall. Take T1>T2
Answer» If the sides of a wall having thermal conductivity $K$ are maintained at temperatures of $T_{1}$ and $T_{2}$ , the temperature as a function of $x$ can be written as $T (x) = (T_{2} - T_{1}) (\frac{x}{L}) + T_{1}$ Find the heat flux through the wall. Take $T_{1} > T_{2}$

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If the sides of a wall having thermal conductivity K are maintained at temperatures of T1 and T2, the temperature as a function of x can be written as T(x)=(T2−T1)(xL)+T1 Find the heat flux through the wall. Take T1&gt;T2

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If the sides of a wall having thermal conductivity K are maintained at temperatures of T1 and T2, the temperature as a function of x can be written as T(x)=(T2−T1)(xL)+T1 Find the heat flux through the wall. Take T1>T2