RAJALAKSHMI ENGINEERING COLLEGE  NUMERICAL METHODS  QUESTION BANK  UNIT-5    PART-A      1. Define the  topical anesthetic brusqueness error.        2. Write down the standard five  bloom  construction used in  closure laplace equation U[pic]+ U[pic]=   0 at the  topographic point   ([pic]).        3. Derive Crank-Niclson  abstract.        4. State Bender Schmidts  obvious  face for solving heat flow equations             5.    fork x[pic]f[pic]+ (1-y[pic]) f[pic]= 0             6. What is the  curtness error of the central difference  approach of                 y[pic](x)?             7. What is the error for solving Laplace and Poisssons equation by finite difference method acting.             8.  welcome the finite difference scheme fore the difference equations 2[pic] + y = 5.             9. Write dowm the implicit  shape to solve the one dimensional heat equation.             10. Define the  byzant five point formula .        1.  puzzle out the equqtion   U[pic]= U[pic] subject    to  rail   u(x,0) = sin[pic]; 0[pic],u(0,t) =                 u(1,t) =0 using Crank- Nicholson method  taking h = 1/3   k = 1/36(do on time step)        2.

 Solve U[pic]+ U[pic]=   0 for the following  self-colored mesh with  terminal point values                                                                    1         2    |u[pic]|u[pic] |          |  |u[pic]|u[pic] |          |  |         |          |          |                                           1            4                                           2                                                    5                                                                4         5           3. Solve U[pic]=   U[pic] with bound!   ary  peg down u(0,t) = u(4,t) and the initial condition              u[pic](x,0) = 0 , u(x,0)=x(4-x) taking h =1, k = ½   (solve one period)           4.    Solve xy[pic]+ y = 0 , y(1) =1,y(2) = 2, h = 0.25   by finite difference method.           5.    Solve the boundary value  worry    xy[pic]-2y + x = 0, subject to y(2) = 0 =y(3).Find                    y(2.25),y(2.5),y(2.75).           6 .   Solve the  shaking problem [pic]   subject to the boundary conditions                   y(0,t)=0,y(8,0)=0 and y(x,0)=[pic]x(8-x).Find...If you want to  define a full essay, order it on our website: 
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