DE Solver 1.0
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Paid Version
Publisher Description
DE Solver - Solve Ordinary Differential Equations of Initial Condition type numerically.
You no longer need to use matlab to solve Ordinary Differential Equations of initial condition type. Use this app to solve ODEs up to third order (or more in future updates) numerically.
Features:
-Enter the equation
-Enter Initial Condition
-Solve ODE
-User Friendly
-Easy to use
-Handy for ODE-related schoolworks
-Cool User-Interface
As simple as that. You dont need to know any matlab or programming language to solve your school ODE problems.
KIV for upcoming updates on app improvements. Leave feedbacks on recommended future updates.
About DE Solver
DE Solver is a paid app for Android published in the Teaching & Training Tools list of apps, part of Education.
The company that develops DE Solver is SunshineTechie. The latest version released by its developer is 1.0.
To install DE Solver on your Android device, just click the green Continue To App button above to start the installation process. The app is listed on our website since 2016-08-12 and was downloaded 7 times. We have already checked if the download link is safe, however for your own protection we recommend that you scan the downloaded app with your antivirus. Your antivirus may detect the DE Solver as malware as malware if the download link to com.dummies.desolver is broken.
How to install DE Solver on your Android device:
- Click on the Continue To App button on our website. This will redirect you to Google Play.
- Once the DE Solver is shown in the Google Play listing of your Android device, you can start its download and installation. Tap on the Install button located below the search bar and to the right of the app icon.
- A pop-up window with the permissions required by DE Solver will be shown. Click on Accept to continue the process.
- DE Solver will be downloaded onto your device, displaying a progress. Once the download completes, the installation will start and you'll get a notification after the installation is finished.