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2. The Gauss-Jordan method used to solve the prototype linear system can be described as follows....
The pscudocode shown below solves a system of n linear algebraic equations using Gauss-Jordan 125] elimination. DOFOR -1,n DOPOR 1 = k + 1,n + 1 END DO ae 1 DOFOR 1 = 1, n k THEN IF i DOFOR j- k+1,n+ 1 ENDDO END IF END DO END DO DOFOR m-1,n END DO Write a Matlab function program GaussJordan(A,n) which implements this algorithm and a) returns the solution. Here A is the augmented matrix consisting of the coefficient matrix...
Relevant Information: 1" (20%) (Linear systems) Given a linear system C1 +33 2 One can convert it into an iterative formula x(n+1) TX(m) + c where X(n) = (a (n),X(n), a (n))t įs the approximated solution at the nth iteration, T3x3 is the iterative matrix and caxi is the vector associated with the correspondent iterative method. (a) (5 %) Compute the associated matrix T and vector c associated with Jacobi method. (b) (5 %) Compute (T) and determine if Jacobi...
Use the Gauss Jordan method to solve the system of equations. y=-9+x y=-1+z z=2-x Select the correct choice below and fill in any answer boxes within your choice. O A. There is one solution. The solution is in the order x, y, z. (Type an exact answer in simplified form.) O B. There are infinitely many solutions. The solution is ( 2) where z is any real number (Type an exact answer in simplified form.) O C. There is no...
1. Graph the system of linear equations. Solve the system and interpret your answer 3y 2 -+2y 3 2. Solve the system of linear equations for and y (Cos ) x(sin 0) y = 1 (sin 0) x (cos 0) y = 1 3. Use back substitution to solve the system. 6r23r =-3 r22r3 1 3-2 4. Slove the given system by Gaussian elimination.. 4x1-2+x3-1 +2x2-3r3 = 2 2x 3= 1 5. Identify the element ary row operation (s) being...
2. Consider the linear programm (a) Fill in the initial tableau below in order to start the Big-M Method tableau by performing one pivot operation. (6) The first tableau below is the tableau just before the optimal tableau, and the second one oorresponds to the optimal tableau. Fill in the missing entries for the second one. 1 7 56 M15 25 01 3/2 2 0 0 1/2 0 15/2 #310 0 5/2-1 o 1-1/2 0133/2 a1 a rhs (i) Exhibit...
1 L, as a dynamical system (Notes from Assignment #2) We take our definition of dynamical system to be an "object" along with a specific set of modifications that can be performed (dynamically) upon this object. In this case, the object is a bi-infinite straight road with a lamp post at every street corner and a marked lamp (the position of the lamplighter). There are two possible types of modifications: the lamplighter can walk any distance in either direction from...