do anyone understand one dimensional steady state conduction?

[logistic_guy]

this is the question

Consider the plane wall of Figure 3.1, separating hot and cold fluids at temperatures $\displaystyle T_{\infty,1}$ and $\displaystyle T_{\infty,2}$, respectively. Using surface energy balances as boundary conditions at $\displaystyle x = 0$ and $\displaystyle x = L$ (see Equation 2.34), obtain the temperature distribution within the wall and the heat flux in terms of $\displaystyle T_{\infty,1}$, $\displaystyle T_{\infty,2}$, $\displaystyle h_1$, $\displaystyle h_2$, $\displaystyle k$, and $\displaystyle L$.

i know the two of the formulas, but i can't find Equation 2.34

temperature distribution
$\displaystyle T(x) = C_1x + C_2$

heat flux
$\displaystyle q^{''}_x = -k\frac{dT}{dx} = -kC_1$

if anyone know how to solve this, i show picture

 

[khansaheb]

Consider the plane wall of Figure 3.1,

............................... Where is that? ↑

 

[The Highlander]

this is the question

Consider the plane wall of Figure 3.1, separating hot and cold fluids at temperatures $\displaystyle T_{\infty,1}$ and $\displaystyle T_{\infty,2}$, respectively. Using surface energy balances as boundary conditions at $\displaystyle x = 0$ and $\displaystyle x = L$ (see Equation 2.34), obtain the temperature distribution within the wall and the heat flux in terms of $\displaystyle T_{\infty,1}$, $\displaystyle T_{\infty,2}$, $\displaystyle h_1$, $\displaystyle h_2$, $\displaystyle k$, and $\displaystyle L$.

i know the two of the formulas, but i can't find Equation 2.34

temperature distribution
$\displaystyle T(x) = C_1x + C_2$

heat flux
$\displaystyle q^{''}_x = -k\frac{dT}{dx} = -kC_1$

if anyone know how to solve this, i show picture

Please show us your attempts on problems when you post them.

 

[logistic_guy]

thank you for interest. i'll try to find the equation 2.34 and upload the picture of the quesition

 

[mario99]

if anyone know how to solve this, i show picture

I am a little rusty in topics related to the Thermodynamics, but I will try to look it up for you. No promises that I will be able to solve it, but I think that it is not very difficult as it is obvious they want you to find $C_1$ and $C_2$.

I know that the probability is very high that I will not be able to understand the figure, but it will not be a bad idea to show it.

Mario, Dan's student

 

[topsquark]

this is the question

Consider the plane wall of Figure 3.1, separating hot and cold fluids at temperatures $\displaystyle T_{\infty,1}$ and $\displaystyle T_{\infty,2}$, respectively. Using surface energy balances as boundary conditions at $\displaystyle x = 0$ and $\displaystyle x = L$ (see Equation 2.34), obtain the temperature distribution within the wall and the heat flux in terms of $\displaystyle T_{\infty,1}$, $\displaystyle T_{\infty,2}$, $\displaystyle h_1$, $\displaystyle h_2$, $\displaystyle k$, and $\displaystyle L$.

i know the two of the formulas, but i can't find Equation 2.34

temperature distribution
$\displaystyle T(x) = C_1x + C_2$

heat flux
$\displaystyle q^{''}_x = -k\frac{dT}{dx} = -kC_1$

if anyone know how to solve this, i show picture

How are you working on this question when you cannot understand this one, which is at least 2 years less advanced?

-Dan

 

[logistic_guy]

How are you working on this question when you cannot understand this one, which is at least 2 years less advanced?

-Dan

my main courses need understanding algebra, physics, calculus, and other beginning course. i don't understand the main idea of algebra, physics, calculus, so i repeat this courses as advise from the teacher

look at my heat transfer course, it have formulas similar to calculus. i don't understand why, but i think there is main idea which i still don't understand. i understand little but confusing. at least now i understand some of physics graphs for the first time because The Highlander give nice explanation in other post

 

[logistic_guy]

I am a little rusty in topics related to the Thermodynamics, but I will try to look it up for you. No promises that I will be able to solve it, but I think that it is not very difficult as it is obvious they want you to find $C_1$ and $C_2$.

I know that the probability is very high that I will not be able to understand the figure, but it will not be a bad idea to show it.

Mario, Dan's student

thank you