Question

Problem 3. Heat transfer in a fin as shown in figure is given by the following BVP: $\frac{d^2T}{dx^2} - \frac{hp}{KA}(T - T_\infty) = 0; T(x = 0) = T_0, T(x = L) = T_L$ where h =heat transfer coefficient K =Thermal conductivity p =Perimeter of fin A =Cross-sectional area of fin T_\infty = Ambient temperature Following data is given: m^2 = \frac{hp}{KA} = 0.1, T_0 = 200, T_L = 100, T_\infty = 0, L = 1 Using shooting method, find the temperature distribution along the length of the rod. Use explicit Euler method with stepsize h = 0.5 to solve the 1st order system of ODEs in shooting method.

          Problem 3.
Heat transfer in a fin as shown in figure is given by the following BVP:
$\frac{d^2T}{dx^2} - \frac{hp}{KA}(T - T_\infty) = 0; T(x = 0) = T_0, T(x = L) = T_L$
where
h =heat transfer coefficient
K =Thermal conductivity
p =Perimeter of fin
A =Cross-sectional area of fin
T_\infty = Ambient temperature
Following data is given:
m^2 = \frac{hp}{KA} = 0.1, T_0 = 200, T_L = 100, T_\infty = 0, L = 1
Using shooting method, find the temperature distribution along the length of the rod. Use explicit Euler method with stepsize h = 0.5 to solve the 1st order system of ODEs in shooting method.

Problem 3.
Heat transfer in a fin as shown in figure is given by the following BVP:
(d^2T)/(dx^2) - (hp)/(KA)(T - T∞) = 0; T(x = 0) = T0, T(x = L) = TL
where
h =heat transfer coefficient
K =Thermal conductivity
p =Perimeter of fin
A =Cross-sectional area of fin
T∞= Ambient temperature
Following data is given:
m^2 = (hp)/(KA) = 0.1, T0 = 200, TL = 100, T∞= 0, L = 1
Using shooting method, find the temperature distribution along the length of the rod. Use explicit Euler method with stepsize h = 0.5 to solve the 1st order system of ODEs in shooting method.

Added by Lori B.

Question

Please give Ace some feedback