Quick Algebra is a math application that you can use to solve simple linear algebra problems, such as analyzing matrices or systems of equations, without saying no to a user-friendly interface and nice aesthetics.

What it can do:

* Find the determinant of a square matrix

* Find the rank of a matrix

* Find the inverse of a square matrix

* Solve a system of linear equations

* Analyze an isometry in a vector or Euclidean space

* Simplify (through Gauss’ algorithm) a matrix or a system of linear equations

* Sum two matrices

* Multiply two matrices

* Multiply a matrix by a number

* Raise a square matrix to a power

* Find the transpose of a matrix

What it can do:

* Find the determinant of a square matrix

* Find the rank of a matrix

* Find the inverse of a square matrix

* Solve a system of linear equations

* Analyze an isometry in a vector or Euclidean space

* Simplify (through Gauss’ algorithm) a matrix or a system of linear equations

* Sum two matrices

* Multiply two matrices

* Multiply a matrix by a number

* Raise a square matrix to a power

* Find the transpose of a matrix

Screenshots

About Quick Algebra

Quick Algebra is a math application that you can use to solve simple linear algebra problems, such as analyzing matrices or systems of equations, without saying no to a user-friendly interface and nice aesthetics.

What it can do:

* Find the determinant of a square matrix

* Find the rank of a matrix

* Find the inverse of a square matrix

* Solve a system of linear equations

* Analyze an isometry in a vector or Euclidean space

* Simplify (through Gauss’ algorithm) a matrix or a system of linear equations

* Sum two matrices

* Multiply two matrices

* Multiply a matrix by a number

* Raise a square matrix to a power

* Find the transpose of a matrix

What it can do:

* Find the determinant of a square matrix

* Find the rank of a matrix

* Find the inverse of a square matrix

* Solve a system of linear equations

* Analyze an isometry in a vector or Euclidean space

* Simplify (through Gauss’ algorithm) a matrix or a system of linear equations

* Sum two matrices

* Multiply two matrices

* Multiply a matrix by a number

* Raise a square matrix to a power

* Find the transpose of a matrix

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