3 x 3 matrix whose eigens vector is Y-AXIS is.......
(linear algebra question and hope you explain full detail. Thanks
if the eigenvector is at y-axis then it means that all the coordinates should be zero.
hence eigenvector is (0 1 0)^T
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3 x 3 matrix whose eigens vector is Y-AXIS is....... (linear algebra question and hope you explain full detail. Thanks
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Prove that an n x n matrix A is diagonalizable if and only if A has n L.I. eigenvectors.
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Let A be a square matrix. Prove that A is invertible if and only if det(A) +0.
linear algebra
Find the standard matrix for the linear transformation T. T(x, y, z) = (6x – 8z, 8y - z) BE
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Find a 3 x 3 matrix A having the following three eigenpairs: 1 (-[i]) (-18) (4)
Linear Algebra question. Please explain in detail.
1.16 Verify that this map is an isomorphism: h: R4 M2x2 given by al c a+ d b d
Find the matrix for the linear transformation which reflects every 2-dimensional vector across the y axis and hen rotate by an angle of T/4
linear algebra
Use the age transition matrix L and the age distribution vector x1 to find the age distribution vectors X2 and X3. Then find a stable age distribution vector. 0 3 18 0 0 1 450 450 L = X1 = 0 1 9 0 450 X2 X3 Find a stable age distribution vector. X=t
3. (a) (3 marks) If multiplication by matrix A rotates a vector v in the x-y plane through an angle 0, what is the effect of multiplying v by A?. (b) (3 marks) Describe the geometric effect of multiplying a vector x by the following matrix (cos0 – sin? 0 -2 sin 0 cos 0 ) | 2 sin 6 cos sin0 – cosa e ) (c) (4 marks) In three dimensional space, find a matrix that rotates a vector...
linear algebra
1 2. Let A be the 3 x 3 matrix: A= 3 3 0 -4 1-3 5 1 (a) Find det(A) by hand. (b) What can you say about the solution(s) to the linear system Az = ? A. No Solutions B. Unique Solution C. Infinitely Many Solutions (c) Is A invertible?
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Math 221 Review Linear Algebra II Review 1) In Rº find three distinct non-zero vectors x,y,z which belong to the span of a = -18,-14, 26) B) In dimension of Rº find three distinct non-zero vectors x,y,z, no two of which are parallel to each other, and which belong to the span of a = (17.-5.-15)and b = (21, -3, -17) C) in R solve for a nonzero vector b in the...