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Slopes: Differential Equations

Slopes is an interactive environment for exploring graphical solutions to ordinary differential equations

Slopes is an interactive environment for exploring graphical solutions to ordinary differential equations

Slopes: Differential Equations

by Tim Lucas
Slopes: Differential Equations
Slopes: Differential Equations
Slopes: Differential Equations

What is it about?

Slopes is an interactive environment for exploring graphical solutions to ordinary differential equations. Slopes consists of five activities with preloaded examples to get you started and the ability to input your own content. "Slopefields" and “Phase Planes” both plot vector fields and solutions corresponding to multiple initial conditions. “Systems” dynamically solves systems of up to six equations. “Oscillations” solves second-order constant coefficient equations and animates the corresponding spring-mass system or RLC circuit. “Methods” constructs numerical approximations of a single ordinary differential equation using Euler’s method as well as Second and Fourth Order Runge-Kutta methods. Slopes is a playground for ODEs. You can use it for homework, in-class activities or a new research project.

Slopes: Differential Equations

App Details

Version
2.6.4
Rating
(36)
Size
51Mb
Genre
Education Utilities
Last updated
August 27, 2022
Release date
November 3, 2016
More info

App Screenshots

Slopes: Differential Equations screenshot-0
Slopes: Differential Equations screenshot-1
Slopes: Differential Equations screenshot-2
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Slopes: Differential Equations screenshot-4

App Store Description

Slopes is an interactive environment for exploring graphical solutions to ordinary differential equations. Slopes consists of five activities with preloaded examples to get you started and the ability to input your own content. "Slopefields" and “Phase Planes” both plot vector fields and solutions corresponding to multiple initial conditions. “Systems” dynamically solves systems of up to six equations. “Oscillations” solves second-order constant coefficient equations and animates the corresponding spring-mass system or RLC circuit. “Methods” constructs numerical approximations of a single ordinary differential equation using Euler’s method as well as Second and Fourth Order Runge-Kutta methods. Slopes is a playground for ODEs. You can use it for homework, in-class activities or a new research project.

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