1. Give example of coefficient matrices A given in row echelon or reduced row echelon form , that satisfy the following conditions or explain why it is not possible. Explain why your choice satisfies the conditions. (You do not have to do any row operations, just give the matrices in the already reduced form) (a) A is a 4 x 3 matrix where the columns form a linearly independent set. (b) A is a 3 x 3 matrix where the columns form a linearly dependent set. Give a possible linear dependence relation for the columns.

Q: Solve a, = 2an-1+ 3an-2 with ao= 1, a,= 6. %3D

A: Given an=2an-1+3an-2 with a0=1, a1=6 We will solve the given recurrence relation.

Q: Solve for all of the parts that are mentioned.

A:

Q: how to solve for variable 9x=243

A: To solve for x:

Q: II. Linear Programming. Kohler Furniture manufactures two types of chairs, regular and high back.…

A:

Q: solve the equtions 31

A: Givent3y'=2ywhere y(1)=1and t>0

Q: Why do we make the equation =0 to begin with?

A:

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A: Given     h= ab + rh We can solve for a by separating it

Q: 4х +1 Зx + 2х 1 3х +2 | 8 a.

A:

Q: 1. 2x + 4y + 3: = 15 4x + 5y + 3: == 24 6r + 5y + 5z = 22

A: 1. 2x + 4y + 3z = 15    4x + 5y + 3z = 24    6x + 5y + 5z = 22    243453655 xyz = 152422Augmented…

Q: (ve* +y)dx+(2xye* +1)dy = 0

A:

Q: 5x= 3y-21 7x-2y=-25

A: given equation    5x=3y-21       ...1   7x-2y =-25    ....2