(d) Let the temperature of function be $\theta$, then
$H = H_{1} + H_{2}$
$\Rightarrow$ $\frac{KA(\theta - 0)}{L} = \frac{KA(90 - \theta)}{L} + \frac{KA(90 - \theta)}{L}$
[image:11_image68.emf]
Or $\theta = 90 - \theta + 90 - \theta$
Or $\theta = 180 - 2\theta$
Or $3\theta = 180$
Or $\theta = 60℃$