Perform matrix operations and calculations
A Matrix Calculator performs mathematical operations on matrices, including addition, subtraction, multiplication, transposition, inversion, and determinant calculation. It helps simplify linear algebra problems efficiently.
A matrix is a rectangular array of numbers arranged in rows and columns. It is widely used in mathematics, physics, computer science, and data analysis to represent and solve linear equations, transformations, and datasets.
The calculator can handle matrix addition, subtraction, scalar multiplication, matrix multiplication, determinant, inverse, transpose, adjoint, and rank computations. Advanced versions can also compute eigenvalues and eigenvectors.
You can specify the matrix dimensions (rows and columns) and enter the elements in each cell. Many calculators support copy-paste or comma-separated input formats for quick data entry.
The determinant is a special scalar value that can be computed from a square matrix. It provides important information about the matrix — for example, whether it is invertible or singular.
Yes. If the determinant of a square matrix is non-zero, the calculator can compute its inverse using standard algebraic methods such as the adjugate or Gaussian elimination technique.
Matrix multiplication involves multiplying rows of the first matrix by columns of the second matrix and summing the products. The operation is only valid if the number of columns in the first matrix equals the number of rows in the second.
Yes. The calculator supports non-square matrices for operations like addition, subtraction, and multiplication (when dimensions are compatible). For very large matrices, computational speed may depend on browser or device capability.
The transpose of a matrix is obtained by flipping it over its diagonal, converting rows into columns and vice versa. The calculator can compute this instantly for any given matrix.
This tool is ideal for students, engineers, mathematicians, physicists, and programmers who need to perform matrix operations quickly without manual computation errors.