Matrix Inverse

Calculate the inverse of a square (n x n) matrix.

The inverse of the matrix is calculated using the Crout or Chelenski factorials such that

`M^-1 · M = I `
`M · M^-1 = I `

where :

I = the identity matrix

Enter each matrix row as a comma separated list, with a new line for each row. Matrices must have an equal number of elements in each row. The number of rows in the matrix must be equal to the number of columns. The matrix equations must be independent (ie well conditioned - determinant not equal to zero). If the matrix determinant equals zero, the inverse is indeterminant.

Change Module :

• Maths Array And Vector Calculation Module
• Matrix And Vector Dot Product Calculation Module
• Matrix Crout Factorisation Calculation Module
• Matrix Determinant Calculation Module
• Matrix Transpose Calculation Module
• Solve Simultaneous Equation Calculation Module
• Vector Cross Product Calculation Module
• All
• More Matrixes Modules

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