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Matrix Calculator.
Add, multiply, find determinants, and invert bounded square matrices.
Этот калькулятор пока переведён не полностью — часть текста отображается на английском.
Введите значения
Результаты обновляются во время ввода.
For speed and predictable browser performance, matrices are limited to 6 × 6. Results update as you type.
Результат
How it works
Addition and multiplication require A and B to have the same square dimension. Determinants and inverses use matrix A. A matrix with determinant zero is singular and has no inverse.
Cite this calculator
Canonical URL: https://mathify.one/ru/math/matrix
Cite as: Mathify. (2026). Калькулятор: Matrix. https://mathify.one/ru/math/matrix
Use Cases
Solve systems of linear equations
Use matrix inversion to find solutions to systems of linear equations, which is common in engineering, physics, and economics.
Example: Given a 2x2 coefficient matrix, compute its inverse to solve for variables.
Verify matrix properties
Check if a matrix is invertible by calculating its determinant, or practice matrix addition and multiplication for educational purposes.
Example: Determine if a 3x3 matrix has a non-zero determinant before attempting to find its inverse.
Frequently Asked Questions
- What operations does the Matrix Calculator support?
- It supports addition, multiplication, determinant calculation, and inverse computation for square matrices. It automatically checks that dimensions match for addition/multiplication and that the matrix is invertible (non-zero determinant) before computing the inverse.
- How does the calculator handle dimension or singularity errors?
- The calculator checks that matrices are square and that dimensions are compatible for the chosen operation. If a matrix is singular (determinant zero), it will not compute an inverse and will indicate that the matrix is not invertible.
- Can I use this calculator for non-square matrices?
- No, this calculator is designed for square matrices only. It will not perform operations on non-square matrices because determinant and inverse are defined only for square matrices.
Tips & Common Mistakes
Tips
- Ensure your matrices are square (same number of rows and columns) before using determinant or inverse functions.
- For addition, both matrices must have the same dimensions; for multiplication, the number of columns in the first must equal the number of rows in the second.
- Double-check your entries for typos, as a single incorrect value can change the determinant and invertibility.
- Use the determinant result to quickly assess if a matrix is singular (determinant = 0) before attempting inversion.
Common Mistakes to Avoid
- Trying to compute the inverse of a singular matrix (determinant = 0) without checking, which leads to an error.
- Attempting to add or multiply matrices with incompatible dimensions, resulting in an error message.
- Entering non-numeric values or leaving empty cells, which can cause calculation failures.
Last updated: August 13, 2026