Download Sys2E APK latest version Free for Android
Version | 5.2 |
Update | 8 years ago |
Size | 9.46 MB (9,915,169 bytes) |
Developer | jorquera |
Category | Apps, Education |
Package Name | com.blogspot.jorqueraorospeda.sys2e |
OS | 2.3.3 and up |
Sys2E APPLICATION description
Sys2E free version that contains no advertising and is fully functional but does not have all the features found in the PRO version .
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Solve stepper systems of 2 linear equations with 2 unknowns by the methods of substitution, equalization and reduction.
The coefficients of the system can be integers , fractions and decimals , for example numbers : 3, -5, 2/7, 8.23 , etc .
Once entered correctly the system coefficients can see its resolution by the methods of replacement, reduction and equalization . This step by step as if it were made into a book .
In the event that the application is incompatible system implies without any problem.
If it's an unknown support system has infinite solutions expressed in terms of a parameter is taken and sets x = t versus t .
- In the case of the substitution method the unknown x in the first equation to substitute in the second equation is cleared.
- In the case of the method of matching the unknown x of the two equations is cleared then the resulting expressions equal and solve for y.
- Finally, in the case of the method of the first equation by reducing the need to add the two equations to the variable and set aside , being able to get the value of x and then substitute in the first equation is multiplied factor .
The PRO version also :
+ Option to choose the variable / equation to punt on the substitution method .
+ Option to choose the variable to clear the igulation method .
+ Option to choose to reduce the variable reduction method .
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Solve stepper systems of 2 linear equations with 2 unknowns by the methods of substitution, equalization and reduction.
The coefficients of the system can be integers , fractions and decimals , for example numbers : 3, -5, 2/7, 8.23 , etc .
Once entered correctly the system coefficients can see its resolution by the methods of replacement, reduction and equalization . This step by step as if it were made into a book .
In the event that the application is incompatible system implies without any problem.
If it's an unknown support system has infinite solutions expressed in terms of a parameter is taken and sets x = t versus t .
- In the case of the substitution method the unknown x in the first equation to substitute in the second equation is cleared.
- In the case of the method of matching the unknown x of the two equations is cleared then the resulting expressions equal and solve for y.
- Finally, in the case of the method of the first equation by reducing the need to add the two equations to the variable and set aside , being able to get the value of x and then substitute in the first equation is multiplied factor .
The PRO version also :
+ Option to choose the variable / equation to punt on the substitution method .
+ Option to choose the variable to clear the igulation method .
+ Option to choose to reduce the variable reduction method .
↓ Read more
![Sys2E screen 1](/img/1.gif)
![Sys2E screen 2](/img/1.gif)
![Sys2E screen 3](/img/1.gif)
![Sys2E screen 4](/img/1.gif)
![Sys2E screen 5](/img/1.gif)
![Sys2E screen 6](/img/1.gif)
![Sys2E screen 7](/img/1.gif)