Question

Apply the row operation R1 + 2R3 → R1 on the following matrix:   2...

Apply the row operation R1 + 2R3 → R1 on the following matrix:


2 −3 1 4
2 0 6 −5
1 −1 1 0

 −→
(h) True or False: The point (2, 1) is in the following feasible region:
x + 2y ≤ 5, 5x − 6y < 7, and x ≥ 0, y ≥ 0.

(i) True or False: (x = −1, y = 2, z = 3) is a solution to the following system of linear equations:
x + 2y − z = 0; 3x + 3y + z = 6; 5x + 3y − z = 6
Pag

Homework Answers

Answer #2

answered by: anonymous
Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Aumented Matrix using elimination method for solving a system of linear equations. Apply row operations to...
Aumented Matrix using elimination method for solving a system of linear equations. Apply row operations to the augmented matrix until reduced to an identity matrix. 4x + 2y + 7z = 35 3x + y + 8z = 25 5x + 37 + z = 40
1. a) Find the solution to the system of linear equations using matrix row operations. Show...
1. a) Find the solution to the system of linear equations using matrix row operations. Show all your work. x + y + z = 13 x - z = -2 -2x + y = 3 b) How many solutions does the following system have? How do you know? 6x + 4y + 2z = 32 3x - 3y - z = 19 3x + 2y + z = 32
Use Gauss-Jordan method (augmented matrix method) to solve the following systems of linear equations. Indicate whether...
Use Gauss-Jordan method (augmented matrix method) to solve the following systems of linear equations. Indicate whether the system has a unique solution, infinitely many solutions, or no solution. Clearly write the row operations you use. (a) (5 points) x + y + z = 6 2x − y − z = 3 x + 2y + 2z = 0 (b) (5 points) x − 2y + z = 4 3x − 5y + 3z = 13 3y − 3z =...
Use Gauss-Jordan method (augmented matrix method) to solve the following systems of linear equations. Indicate whether...
Use Gauss-Jordan method (augmented matrix method) to solve the following systems of linear equations. Indicate whether the system has a unique solution, infinitely many solutions, or no solution. Clearly write the row operations you use. (a) x − 2y + z = 8 2x − 3y + 2z = 23 − 5y + 5z = 25 (b) x + y + z = 6 2x − y − z = 3 x + 2y + 2z = 0
2.Use separation of variables to solve (3x^2(1-y^2))/2y with initial condition y(1)=2. 3.State the solution of the...
2.Use separation of variables to solve (3x^2(1-y^2))/2y with initial condition y(1)=2. 3.State the solution of the homogeneous ODE with roots of its characteristic equation of r= 1,1,1,+-7i,3+-5i. 4.Consider the system of linear equations: 2x+6y+z=7 x+2y-z=-1 5x+7y-4z=9 solve this system using: a) Carmer's rule, b)Gauss-Jordan elimination, c) an inverse matrix.
Sec 6.2 1.Write an augmented matrix for the following system of equations. 9x-8y+6z=-1 7x-5y+2z=9 6y-8z=-9 The...
Sec 6.2 1.Write an augmented matrix for the following system of equations. 9x-8y+6z=-1 7x-5y+2z=9 6y-8z=-9 The entries in the matrix are ? 2.use row operations on the augmented matrix as far as necessary to to determine whether they system is independent, dependent, or inconsistent ? 4x-6y+5x=-2 -8x+12y-10z=4 -12x+18y-15z=6 3. use row operations on the augmented matrix as far as necessary to to determine whether they system is independent, dependent, or inconsistent ? 5x-7y+4z=13 -5x+7y-4z=-15 -10x+14y-8z=-27 4. Solve the system by...
Write the system of equations as an augmented matrix. Then solve the system by putting the...
Write the system of equations as an augmented matrix. Then solve the system by putting the matrix in reduced row echelon form. x+2y−z=-10 2x−3y+2z=2 x+y+3z=0
Write the augmented matrix of the given system of equations. x + y - z =...
Write the augmented matrix of the given system of equations. x + y - z = 8 5x - 3y = 4 6x + 2y - z = 2
4. Solve the system of linear equations by using the Gauss-Jordan (Matrix) Elimination Method. No credit...
4. Solve the system of linear equations by using the Gauss-Jordan (Matrix) Elimination Method. No credit in use any other method. Use exactly the notation we used in class and in the text. Indicate whether the system has a unique solution, no solution, or infinitely many solutions. In the latter case, present the solutions in parametric form. 3x + 6y + 3z = -6 -2x -3y -z = 1 x +2y + z = -2
Solve the following system using augmented matrux methods -3x+6y = 0 -4x +6y = 0 a)...
Solve the following system using augmented matrux methods -3x+6y = 0 -4x +6y = 0 a) The initial matrix is: b) First, perform the Row Operation 1/-3R1->R1. The resulting matrix is: c) Next, perform the operation +3R1+R2->R2. The resulting matrix is: d) Finish simplifying the augmented matrix. The reduced matrix is: e) How many solutions does the system have? f) What are the solutions to the system? x = y =