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# An online solver for Algebra, Analytic Geometry and Analysis exercises. The individual steps for the various types of exercises are shown and the symbol computation is used

This website is dedicated to mathematics teachers and students looking for an online solver. Here you will find a collection of Apps (accessible from the main menu to the items **Algebra**, **Analytic Geometry** and **Analysis**) to be used online. There is no need to install anything to perform or create the typical exercises that take place at school or in a class mathematics assignment.

**Main characteristics:**

**You can use Symbols and Numbers.****.**The**applications**perform symbol computations, so they can work with symbols and letters as well as numbers and give you back the exact symbol result and not the approximate one (eg. √2 instead of 1.414…).**All the steps are present.**Unlike other computing systems problems are solved by showing all the steps in a similar way to how a student should perform them.**Save the progress.**At the end, the results and the whole process are given in a downloadable pdf.

The collection of App for exercise online resolution is constantly evolving. At the moment you will find the following:

## Online Solver for Algebra

### Two examples of development (click on the image to see the progress)

## Online solver for Analytic Geometry

- Analytic Geometry
- Calculations with points lines and conics(circumference, parabola, ellipse/hyperbola, equilateral shifted hyerbola)
- Complete studies of equations of straight lines and conics

### Two examples of development (click on the image to see the progress)

## Risolutore online per l’Analisi

### Two examples of development (click on the image to see the progress)

**How to use the Applications**

To use the Applications of the website you do not need to install any software as all calculations are performed via the web so they can be used on any smartphone, tablet or personal computer that is connected to the internet.

Stay up-to-date about new contents and features by visiting the FB mathematicaschool and clicking “Like”.

**Find out more about this project
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