Question

3. Write the matrix in row-echelon form: 1 2 -1 3 3 7 -5 14 -2...

3. Write the matrix in row-echelon form:

1 2 -1 3
3 7 -5 14
-2 -1 -3 8

Homework Answers

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
If the reduced row echelon form of an m*n matrix A has a pivot in every...
If the reduced row echelon form of an m*n matrix A has a pivot in every row, explain why the columns of A must span R^m
Please give examples of matrices which (1) is of size 2 × 4, in row echelon...
Please give examples of matrices which (1) is of size 2 × 4, in row echelon form but not reduced row echelon form, with exactly 6 zero entries. (2) is of size 5 × 3, in reduced row echelon form with exactly one zero row.
Find the reduced row echelon form of the following matrices. Interpret your result by giving the...
Find the reduced row echelon form of the following matrices. Interpret your result by giving the solutions of the systems whose augmented matrix is the one given. [ 0 4 7 0 2 1 0 0 0 3 1 -4 ]
T12. Suppose that A is a square matrix. Using the definition of reduced row-echelon form (Definition...
T12. Suppose that A is a square matrix. Using the definition of reduced row-echelon form (Definition RREF) carefully, give a proof of the following equivalence: Every column of A is a pivot column if and only if A is the identity matrix (Definition IM). http://linear.ups.edu/html/section-NM.html
Solve the following systems by forming the augmented matrix and reducing to reduced row echelon form....
Solve the following systems by forming the augmented matrix and reducing to reduced row echelon form. In each case decide whether the system has a unique solution, infinitely many solutions or no solution. Show pivots in squares. Describe the solution set. -3x1+x2-x3=10 x2+4X3=12 -3x1+2x2+3x3=11
Show that the nonzero rows of a reduced row echelon form A form a basis of...
Show that the nonzero rows of a reduced row echelon form A form a basis of the row space R (A). Hint: Name the positions of pivotal entries by indices of the form (i, ki) with ki+1 > ki .
Answer all of the questions true or false: 1. a) If one row in an echelon...
Answer all of the questions true or false: 1. a) If one row in an echelon form for an augmented matrix is [0 0 5 0 0] b) A vector b is a linear combination of the columns of a matrix A if and only if the equation Ax=b has at least one solution. c) The solution set of b is the set of all vectors of the form u = + p + vh where vh is any solution...
1.Find the matrix product. 2  1  5 1 5  5  3 −5 5 2. Carry out the row operation on...
1.Find the matrix product. 2  1  5 1 5  5  3 −5 5 2. Carry out the row operation on the matrix. 1 5 R2 → R2  on    2   −3      −42 0   5      100
Consider the magic matrix: A = np.array([[17, 24, 1, 8, 15],                          [23, 5, 7, 14, 16],...
Consider the magic matrix: A = np.array([[17, 24, 1, 8, 15],                          [23, 5, 7, 14, 16],                          [ 4, 6, 13, 20, 22],                          [10, 12, 19, 21, 3],                          [11, 18, 25, 2, 9]]) The matrix A has 5 row sums (one for each row), 5 column sums (one for each column) and two diagonal sums. These 12 sums should all be exactly the same. Verify that they are the same by printing them and “seeing” that they are the same.
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