LINEAR ALGEBRA PLUS CALCULATOR (matrix, equations)
LINEAR ALGEBRA PLUS CALCULATOR (matrix, equations) APK
Varies with device ․ 3 years ago$2.49 ․ Óscar Montero Fernández
Matrices System Equations 2D 3D Analytic Geometry Polynomials Calculator
What's LINEAR ALGEBRA PLUS CALCULATOR (matrix, equations) APK?
LINEAR ALGEBRA PLUS CALCULATOR (matrix, equations) is a app for Android, It's developed by Óscar Montero Fernández author.
First released on google play in 6 years ago and latest version released in 3 years ago.
This app has 387 download times on Google play
This product is an app in Tools category. More infomartion of LINEAR ALGEBRA PLUS CALCULATOR (matrix, equations) on google play
LINEAR ALGEBRA PLUS is surprinsingly intuitive and easy to use. Videos containing examples of all its capabilities are available on the website below. In them, you can see how fast and easy to manage it is. A medium or long press on the solution is enough to show the steps followed to solve the exercise.
It allows you to save all calculations in a LaTex file so that it can be turned into a pdf document.
WITHOUT ADVERTISEMENTS
MATRICES:
Up to 8 matrices, with up to 10 rows and columns, can be stored in variables A, B, ...X, and then used in further calculus. The programme can calculate the determinant, rank and inverse of each matrix. Complex matrix expressions (A*(B^(-1)-3A) can be easily solved, and all the steps are shown. It evaluates the determinant, rank and inverse of matrices with one parameter. It also obtains lower triangular matrice, even with a parameter, displaying the steps of the Gauss and Gauss-Jordan method.
It also calculates the characteristic polynomial, eigenvalues and eigenvectors of endomorphisms and change of basis matrices P y P^(-1).
LINEAR SYSTEMS OF EQUATIONS:
It classifies and solves Dependent / Independent Consistent Systems or Inconsistent Systems of up to 10 equations, even with one parameter. It also shows the steps to solve the system (Gauss' Method, Inverse Matrix Method and Cramer's Rule).
POLYNOMIALS:
Up to 8 polynomials (max grade = 9), can be stored in variables A, B, ...P and then used in different polynomial expressions. It factorises and calculates rational and real rootos of polynomials . Polynomial divisions are possible (all the steps are given). Complex expressions can be easily solved (p^3*(2p-q^2)), which makes it easy to solve a great variety of equations.
It shows all the steps necessary to factor a polynomial without more than making a long click on the solution.
3D GEOMETRY:
This module allows you to enter points, vectors, straight lines and planes, and then calculate new ones dependent on the first ones ("line which contains a point and is perpendicular to a plane", "point symmetrical about a straight line" ... ) or make calculus with them (intersections, distances, relative positions, angles, change of basis ...). By making a long press on the screen, it shows all the necessary steps to obtain the solutions (by various methods when possible).
2D GEOMETRY:
This module allows you to enter points, vectors and straight lines, and then calculate new ones dependent on the first ones ("line which contains a point and is perpendicular to another line", "point symmetrical about a straight line" ... ) or make calculus with them (intersections, distances, relative positions, angles, change of basis ...). By making a long press on the screen, it shows all the necessary steps to obtain the solutions.
MORE INFORMATION:
WEBSITE: https://drive.google.com/open?id=0B5-EDC_0R_mHUF96bmNfZWtwMWM
It allows you to save all calculations in a LaTex file so that it can be turned into a pdf document.
WITHOUT ADVERTISEMENTS
MATRICES:
Up to 8 matrices, with up to 10 rows and columns, can be stored in variables A, B, ...X, and then used in further calculus. The programme can calculate the determinant, rank and inverse of each matrix. Complex matrix expressions (A*(B^(-1)-3A) can be easily solved, and all the steps are shown. It evaluates the determinant, rank and inverse of matrices with one parameter. It also obtains lower triangular matrice, even with a parameter, displaying the steps of the Gauss and Gauss-Jordan method.
It also calculates the characteristic polynomial, eigenvalues and eigenvectors of endomorphisms and change of basis matrices P y P^(-1).
LINEAR SYSTEMS OF EQUATIONS:
It classifies and solves Dependent / Independent Consistent Systems or Inconsistent Systems of up to 10 equations, even with one parameter. It also shows the steps to solve the system (Gauss' Method, Inverse Matrix Method and Cramer's Rule).
POLYNOMIALS:
Up to 8 polynomials (max grade = 9), can be stored in variables A, B, ...P and then used in different polynomial expressions. It factorises and calculates rational and real rootos of polynomials . Polynomial divisions are possible (all the steps are given). Complex expressions can be easily solved (p^3*(2p-q^2)), which makes it easy to solve a great variety of equations.
It shows all the steps necessary to factor a polynomial without more than making a long click on the solution.
3D GEOMETRY:
This module allows you to enter points, vectors, straight lines and planes, and then calculate new ones dependent on the first ones ("line which contains a point and is perpendicular to a plane", "point symmetrical about a straight line" ... ) or make calculus with them (intersections, distances, relative positions, angles, change of basis ...). By making a long press on the screen, it shows all the necessary steps to obtain the solutions (by various methods when possible).
2D GEOMETRY:
This module allows you to enter points, vectors and straight lines, and then calculate new ones dependent on the first ones ("line which contains a point and is perpendicular to another line", "point symmetrical about a straight line" ... ) or make calculus with them (intersections, distances, relative positions, angles, change of basis ...). By making a long press on the screen, it shows all the necessary steps to obtain the solutions.
MORE INFORMATION:
WEBSITE: https://drive.google.com/open?id=0B5-EDC_0R_mHUF96bmNfZWtwMWM
