2D-Graphs Android

2D-Graphs

Functional graphs, computation of intersections, extrema, zeroes, num. integrals

Features & Capabilities

The app 2D-Graphs offers the graphical representation of functional graphs of type f(x) or (x(t),y(t)). It comprises the computation of intersections, zeroes and extrema. One specialty is the development of the integral definition with a number of methods. Among these are upper and lower sums, trapeze and Simpson method, showing an approximation of the integral value. In addition the area betwenn two graphs can be calculated. For each graph, you may define a location, where the programme calculates the slope and draws the corresponding tangent.

The functional type (x(t),y(t)) in parametric form can be used to visualize paths.

All computational results are shown in the scrollable text area at the bottom. There are 4 lines provided to allow descriptions, 2 at the top and 2 at the bottom of the graphical area.

You can save the actual session as a file and load it later. The option to export the graphic as png completes the capabilities of the programme.

User Growth & Download Statistics

App
By:
carolus7490
Downloads:
233 1
Version:
1.3 Last updated: 2023-12-16
Version code:
9
Creation date:
2016-02-11
Publisher country:
DE DE
Permissions:
  • android.permission.READ_EXTERNAL_STORAGE High risk
  • android.permission.WRITE_EXTERNAL_STORAGE High risk
Size:
1.19MB
Email:
ca*****@gmail.com
URLs:
Privacy policy
Full description:
See detailed description
Source:
Google Play Store
Data ingested on:
2026-07-14
Compare stats and ranking:

Contact the developer

Chrome-Stats does not own this Android app. Please use these information below to contact the Android app developer.
Developed by:
carolus7490
Google Play Store
https://play.google.com/store/apps/details?id=de.kaeseschulsoftware.graphen2d
Email:
ca*****@gmail.com

User Reviews

🤣 It's ok. I want to plot two functions together . But it seems it isn't possible with this app . When I say two functions, I mean two functions with variable as x . Say, f(x)=x^3+1 , g(x)=x^2-3 . I don't mean parametric functions. Parametric functions are ok in this app .
by Ka*****, 2020-08-09
View all user reviews ›

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