Solve T (t) = Toele) fort. N Ot= 400 n(T - To) 400 in To Ot= Ot= 400T kТО Ot= k 400 In To
- pes The one dimensional transient conduction can be expressed as: 22T 1 OT Oxzat a. Rewrite this equation with finite differences using forward differencing in time and central differencing in space. b. Since you are using forward time differencing, the resulting algebraic equation will be explicit. What is the condition for stability in explicit finite differences? c. To solve the resulting algebraic equation, you need two boundary conditions. What else do you need?
solve this plz ill rate て to (16 6 8 x sing) dxdy) Ito? ==ô Coth 8 n² q4++(940)* +(-98–3t) رہا
he clinical, financial, psychological, and social rami sing home parenteral nutrition, with no foods mouth, in answering the following questions: ld be the advantages of living at home instead ot al or other residential facility? Can you think of some disadvantages?
Can’t figure out how to solve this problem CHO1 1 ot 11 >
Using the finite difference method to solve 4. d2x dx with the boundary and With the boundary conditions x(0)-10 and x(20)-50 and h-5.
4. (20 points) Prepare the finite difference equation set necessary to solve the linear boundary value problem with n-5: 4. (20 points) Prepare the finite difference equation set necessary to solve the linear boundary value problem with n-5:
(1) Use finite the difference method to solve for the temperature profile given by the equation below. The thin rod is one (1) meter long. The temperature on the left end is 100 and 0 on the right end. Set up the problem for three internal nodes (unknowns). Set up the augmented matrix for Gauss elimination solution (do not solve). Roughly sketch the five T values (including BC's). (1) Use finite the difference method to solve for the temperature profile...
could you also show the formulas used to solve the question. Find VA and VB. ot 6.72 m/s Vtot 23.09 26.5° 22.5°
Determine the time-independent solution to the following BVIVP consisting of the PDE Ot for 0 <t and -1 < < 1, the BCs y(-1,t) = finite y(1,t)=0 and for -1 < 1 and the ICs y(z, 0) = 0 for 0 t Determine the time-independent solution to the following BVIVP consisting of the PDE Ot for 0