Linear systems of equations in matrix form

`det` |
Determinant of a matrix |

`norm` |
Compute the norm of a matrix, a vector, or a polynomial |

`linalg::cond` |
Condition number of a matrix |

`linalg::matlinsolve` |
Solving systems of linear equations |

`linalg::matlinsolveLU` |
Solving the linear system given by an LU decomposition |

`linalg::rank` |
Rank of a matrix |

`linalg::toeplitzSolve` |
Solve a linear Toeplitz system |

`linalg::vandermondeSolve` |
Solve a linear Vandermonde system |

`numeric::det` |
Determinant of a matrix |

`numeric::inverse` |
Inverse of a matrix |

`numeric::rank` |
Numerical estimate of the rank of a matrix |

The general solvers (`solve`

for
symbolic solutions and `numeric::solve`

for numeric approximations) handle a wide variety of equations, inequalities, and systems.

When solving a linear system of symbolic equations, the general solver returns a set of solutions:

To find the inverse of a matrix, enter `1/A`

or `A^(-1)`

:

**Compute Determinants and Traces of Square Matrices**

MuPAD^{®} provides the functions for performing many special operations on matrices.

The rank of a matrix is the number of independent rows of a matrix.

**Compute Determinant Numerically**

To compute the determinant of a square matrix numerically, use
the `numeric::det`

function.

Use only in the MuPAD Notebook Interface.

Use only in the MuPAD Notebook Interface.

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