Three identical rods of same material are joined to form an equilateral triangle. The temperature of end A and B is maintained constant as T and T. The ratio of T_C/T_B will be (Assuming no loss of heat from surfaces)

Q.

Three identical rods of same material are joined to form an equilateral triangle. The temperature of end A and b is maintained constant as $\sqrt{3}T$ and $T$. The ratio of T_C/T_B will be (Assuming no loss of heat from surfaces)

Q.

Three rods of identical cross-sectional area and made from the same metal form the sides of an isosceles triangle ABC, right angled at B. The points A and B are maintained at temperatures T and $\sqrt{2}T$ respectively. In the steady state, the temperature of point C is $T_c$. Assuming that only heat conduction takes place, the ratio $\frac{T_c}{T}$ is

Q. Three rods of identical cross-sectional area and made from the same metal form the sides of an isosceles triangle $ABC$, right angled at $B$. The points $A$ and $B$ are maintained at temperatures $T$ and $\sqrt{2}T$, respectively. In the steady state, the temperature of point $C$ is $T_C$.
Assuming that only heat conduction takes place, the ratio $T_C/T$ is

Q.

Three rods of identical area of cross-section and made from the same metal form the sides of an isosceles triangle ABC , right angled at B. The points A and B are maintained at temperatures T and $\sqrt{2}$T respectively. In the steady state the temperature of the point C is $T_c$. Assuming that only heat conduction takes place, $\frac{T_C}{T}$ is equal to

Q. Three rods of identical cross-sectional area and made from the same metal form the sides of an isosceles triangle ABC, right angled at B. The points A and B are maintained at $T$ and $\sqrt{2}T$ respectively. In the steady state, the temperature of the point C is $T_C$. Assuming that only heat conduction takes place, $\frac{T_C}{T}$ is