Skew Symmetric Matrices Concepts

All diagonal elements are zero

A transpose is equal to A

A transpose is equal to negative A

A is a square matrix

A transpose is equal to A

A is a diagonal matrix

A transpose is equal to negative A

All elements are positive

Find the transpose

Find the determinant

Check if it is a square matrix

Check if all elements are zero

Find the inverse

Multiply the transpose by the original matrix

Add the transpose to the original matrix

Negate the original matrix

They must be positive

They must be equal to the elements in the last column

They must be equal to the elements in the first row

They must be zero

Because the determinant will be zero

Because it will not have an inverse

Because it will not be a square matrix

Because the transpose will not equal the negative

They must be zero

They must be equal to the first row

They must be positive

They must be negative

Find the determinant

Check if all elements are zero

Check if it is a square matrix

Find the transpose

All elements become positive

All elements become zero

Each element is negated

The matrix becomes symmetric

The matrix is singular

The matrix is symmetric

The matrix is skew symmetric

The matrix is diagonal