Given a 4x4 matrix where R1: a b c d, R2: e f g h, R3: i j k l, R4: m n o p. We know that the determinant of this matrix is 9. What would the new determinant be if the matrix was transformed into...

Given a 4x4 matrix where R1: a b c d, R2: e f g h, R3: i j k l, R4: m n o p. We know that the determinant of this matrix is 9. What would the new determinant be if the matrix was transformed into...

label the augmented matrix(A:I), the resulting inverse(I:A^-1), column vector B, column vector of variables X, such that A^-1B=x 3x-5y=-5 6x-11y=-14 along...

represent the system of equations with a matrix, then convert to an upper triangular form and solve for variables with back substitution: A can is filled with 45 coins: half-dollars, quarters, and...

8 pens and 7 pencils cost $3. 37, while 5 pens and 11 pencils cost $3.10.

A=1 -3 2 5 C=1 -1 -1 2 (1) Find a matrix B such that AB=C (2) Find a matrix D such that DA=C

Can someone help me find X in this matrix equation: AX-2E=A^2 + XA Any help would be appreciated.Thank you!

please help this is driving me crazy

Is it possible to solve a matrix by only having one row and one column of data? For example: ...

Find the multiplicative inverse of the matrix, if it exists. A = −5 5 6 4

Algebra equation solving by Matrix

Find the values of a and b such that the following system has solution (1, −2, 3). [1 a b 1] [2b 2a 5 13] [2a 7...

I1-I2-I3=0 1714I2+1000I3+250=0 -1714I2-2000I3+500=0

Construct a 2x3 matrix when d= [(-1)^i (j^3)]

Matrix Q- A²=(9 8 4 9) , Then A can be ? Help me please

I have a matrix multiplication in order to receive an equation. I have solved it, but I'm not sure of the answer. Can you guys help me out here.?? The first matrix is a 2×2 matrix : ...

http://i.imgur.com/PknZsfZ.png I'm confused on why the first row has values 0 + yk+1 + 0 and the second row has 0 + 0 + yk+2

5x-6y=-8 3x-y=3

Four college friends – Wayne, Garth, Dana, and Mike (whose last names are Campbell, Algar, Carvey, and Myers) – love to watch the movie Wayne’s World. They each play one instrument in a four-piece...

Given a 3 × 3 matrix B with real entries, suppose that the system of linear equations determined by B(x1 x2 x3) = (0 1 1) (they should be column matrices.) has infinitely many solutions...

determine if {A ∈ M3x3 (R) : Tr(A) = 0 } is a subspace of M3x3 (R)