In linear algebra, the null area or kernel of a matrix is the set of all vectors which can be mapped to the zero vector by the matrix. It’s a subspace of the vector area of all attainable enter vectors. The null area of a matrix is vital as a result of it may be used to search out the options to a system of linear equations. If the null area of a matrix is non-zero, then the system of equations has infinitely many options.
To seek out the null area of a matrix, we are able to use the next steps:
