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Is null square matrix a skew symmetric?
yes, it is both symmetric as well as skew symmetric
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
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
Is null square matrix a skew symmetric?
yes, it is both symmetric as well as skew symmetric
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
Are the property of symmetric and skew symmetric are invariant?
yes
C programme for symmetric and skew symmetric matrices?
#include<iostream.h>
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 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 there non-singular skew-symmetric n n matrices with odd n?
No, there cannot be any.
What is difference between skew binomial and symmetric binomial distribution?
In a symmetric binomial distribution, the probabilities of success and failure are equal, resulting in a symmetric shape of the distribution. In a skewed binomial distribution, the probabilities of success and failure are not equal, leading to an asymmetric shape where the distribution is stretched towards one side.
