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If A.x = λx, where A = {{{{211232−212}}}}, determine the eigen values of the matrix A, and an eigen vector corresponding to each eigen value. If λ = 2, what is B?

(A) {0,1,0}

(B) {3,0,2}

(C) {2,0,1}

(D) {0,1,1}
If A.x = λx, where A = {{{{211232−212}}}}, determine the eigen values of the matrix A, and an eigen vector corresponding to each eigen value. If λ = 4, what is C?

(A) {2,3,0}

(B) {2,1,0}

(C) {-2,1,1}

(D) {3,2,6}
If A.x = λx, where A = {{{{211232−212}}}}, determine the eigen values of the matrix A, and an eigen vector corresponding to each eigen value. If λ = 1, what is a?

(A) {-2,1,0}

(B) {3,5,2}

(C) {1,0,0}

(D) {2,1,4}
let z1=(1,0,1) ,z2=(0,1,-2) ,z3=(-1,-1,0) .
a. if z=(a,b.c), find f(z).
b. let f be a functional such that f(z1)=f(z2)=0 and f(z3) not equal to zero. if z=(2,3,-1) show that f(z) not equal to zero.
Solve the set of linear equations by Gaussian elimination method: a+2b+3c=5, 3a-b+2c=8, 4a-6b-4c=-2. Find b.

(A) 4

(B) -5

(C) -3

(D) 5
If A.x = ƛx where A = [■(2&2&-2@1&3&1@1&2&2)], determine the Eigen values of the matrix A and an Eigen vector corresponding to each Eigen value. If ƛ=1, what is a?

(A) {-2, 1, 0}
(B) {3, 5, 2}
(C) {1, 0, 0}
(D) {2, 1, 4}
What is a set of real or complex numbers or elements arranged in rows or columns to form a rectangular array.

(A) set
(B) matrix
(C) determinant
(D) real numbers
Solve the set of linear equations by the matrix method: a+3b+2c=3, 2a-b-3c= -8, 5a+2b+c=9. Solve for c.

(A) 3
(B) 1
(C) 5
(D) 7
Solve the set of linear equations by Gaussian elimination method : a+2b+3c=5, 3a-b+2c=8, 4a-6b-4c=-2. Find c.

(A) 4
(B) 5
(C) 9
(D) 10
Solve the set of linear equations by the matrix method : a+3b+2c=3 , 2a-b-3c= -8, 5a+2b+c=9. Sove for b.

(A) 9
(B) -3
(C) 5
(D) -4
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