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yes, it is both symmetric as well as skew symmetric
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∙ 13y ago
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What is the symbol for skew?
In linear algebra, a skew-symmetric matrix is a square matrix .....'A'
Under what condition is the product of skew-symmetric matrices skew-symmetric?
I could be wrong but I do not believe that it is possible other than for the null matrix.
Can a zero matrix be a skew symmetric matrix?
My knowledge limits to square matrices. The answer is yes, because 0 = -0
What is the dimension of a skew symmetric matrix of order 3?
In a skew symmetric matrix of nxn we have n(n-1)/2 arbitrary elements. Number of arbitrary element is equal to the dimension. For proof, use the standard basis.Thus, the answer is 3x2/2=3 .
Are there non-singular skew-symmetric n n matrices with odd n?
No, there cannot be any.
What is a skew symmetric matrix?
A skew symmetric matrix is a square matrix which satisfy, Aij=-Aji or A=-At
Prove that a matrix which is both symmetric as well as skew symmetric is a null matrix?
Let A be a matrix which is both symmetric and skew symmetric. so AT=A and AT= -A so A =- A that implies 2A =zero matrix that implies A is a zero matrix
What is the symbol for skew?
In linear algebra, a skew-symmetric matrix is a square matrix .....'A'
Under what condition is the product of skew-symmetric matrices skew-symmetric?
I could be wrong but I do not believe that it is possible other than for the null matrix.
Can a zero matrix be a skew symmetric matrix?
My knowledge limits to square matrices. The answer is yes, because 0 = -0
What is the dimension of a skew symmetric matrix of order 3?
In a skew symmetric matrix of nxn we have n(n-1)/2 arbitrary elements. Number of arbitrary element is equal to the dimension. For proof, use the standard basis.Thus, the answer is 3x2/2=3 .
Are the property of symmetric and skew symmetric are invariant?
yes
C programme for symmetric and skew symmetric matrices?
#include<iostream.h>
What is the definition of a skew-Hermitian matrix?
Skew-Hermitian matrix defined:If the conjugate transpose, A†, of a square matrix, A, is equal to its negative, -A, then A is a skew-Hermitian matrix.Notes:1. The main diagonal elements of a skew-Hermitian matrix must be purely imaginary, including zero.2. The cross elements of a skew-Hermitian matrix are complex numbers having equal imaginary part values, and equal-in-magnitude-but-opposite-in-sign real parts.
Are skew symmetric roots purely real or purely imaginary?
They can be either. If they are roots of a real polynomial then purely imaginary would be symmetric and only real roots can be skew symmetric.
What is difference between skew binomial and symmetric binomial distribution?
The skew binomial distribution arises when the probability of a particular event is not a half.
Are there non-singular skew-symmetric n n matrices with odd n?
No, there cannot be any.
