Student Resources
Back to Student Portal
Learn more about resources for students. Topics covered include Tutors, Task Templates, and the Student package.
Refer to Help>Quick Reference for basic getting started tips.
|
Tutors
|
|
Maple has many built-in tutors to aid the teaching and learning of various mathematical concepts. These tutors expose material typically found in first- and second-year courses in an undergraduate mathematics or engineering program, covering such subjects as linear algebra, precalculus, single-variable and multivariable calculus, vector calculus, differential equations, complex variables and numerical analysis. Here are some of the tutors available in Maple.
|
Linear Algebra
|
|
Eigenvector Plot
|
Graphically display the eigenvectors of a matrix
|
|
Eigenvalues
|
Find the eigenvalues of a matrix
|
|
Eigenvectors
|
Find the eigenvectors of matrix
|
|
Gauss-Jordan Elimination
|
Step by step reduction of a matrix to reduced row echelon form
|
|
Gaussian Elimination
|
Step by step reduction of a matrix to row echelon form
|
|
Linear system plot
|
Visually display a linear system
|
|
Linear Transform Plot
|
Visually display a linear transformation
|
|
Matrix Builder
|
Build matrices of variable sizes
|
|
Matrix Inverse
|
Step by step calculation of the inverse of a matrix
|
|
Linear System Solving
|
Solve linear systems using Gaussian or Gauss-Jordan Elimination
|
|
|
|
|
|
Precalculus
|
|
Function Composition
|
Plot functions and their compositions
|
|
Conic Sections
|
Graph quadratic relations and analyze the associated conic section
|
|
Slopes
|
Explore slopes of secant lines
|
|
Limits
|
Intuitively determine limits
|
|
Linear Inequalities
|
Plot the feasible region determined by linear inequalities
|
|
Lines
|
Plot a straight line and obtain its equation
|
|
Polynomials
|
Plot polynomial functions
|
|
Rational Functions
|
Plot rational functions and obtain equations for their asymptotes
|
|
Standard Functions
|
Translate and scale the elementary functions
|
|
|
|
|
|
Calculus in One Variable
|
|
Antiderivatives
|
Plot functions and their antiderivatives
|
|
Approximate Integration and Riemann Sums
|
Calculate an approximate integral of a function
|
|
Arc Lengths
|
Plot and calculate arc/curve lengths
|
|
Curve Analysis
|
Provide a complete graphical analysis of a function
|
|
Derivatives
|
Plot functions and their derivatives
|
|
Differentiation Methods
|
Find the derivative of a function using various differential rules
|
|
Function Average
|
Plot a function and calculate its average value
|
|
Function Inverse
|
Find and plot the inverse of a function
|
|
Integration Methods
|
Find the integral of a function using various integration rules
|
|
Limit Methods
|
Resolve limits using various limit laws
|
|
Mean Value Theorem
|
Graphically illustrate the Mean Value Theorem on a function
|
|
Newton's Method
|
Find the root of a function using Newton's Method
|
|
Tangents and Secants
|
Visually explore tangents and secants
|
|
Surface of Revolution
|
Plot and calculate the Surface of Revolution of a function
|
|
Taylor Approximation
|
Find the Taylor Approximation of a curve to a specified order
|
|
Volume of Revolution
|
Plot and calculate the Volume of Revolution of a function
|
|
|
|
|
|
Calculus in Several Variables
|
|
Approximate Integration and Riemann Sums
|
Approximate a multivariate integral using Riemann sums
|
|
Cross sections
|
Plot the resulting shape when a plane intersects a surface
|
|
Directional Derivatives
|
Calculate and plot the directional derivative of a multivariate function
|
|
Gradient
|
Calculate and plot gradients of a multivariate function
|
|
Taylor Approximation
|
Plot the Taylor approximation of a bivariate function
|
|
|
|
|
|
Vector Calculus
|
|
Space Curves
|
Plot curves in three-dimensional space
|
|
Vector Fields
|
Graphically illustrate the flow of a vector field
|
|
|
|
|
|
Differential Equations
|
|
DE Plots
|
Generate phase portraits for various autonomous systems of ODEs
|
|
|
|
|
|
Complex Variables
|
|
Branch Cuts
|
Explore branch cuts for the inverse trig and hyperbolic functions
|
|
Complex Arithmetic
|
Visualize complex arithmetic
|
|
Harmonic Conjugate
|
Compute the harmonic conjugate of a harmonic function
|
|
|
|
|
|
Numerical Analysis
|
|
Euler's Method
|
Numerically approximate a solution to an initial value problem using Euler's method
|
|
Initial Value Problem
|
Numerically approximate a solution to an initial value problem
|
|
Iterative Formula
|
Compute an iterative formula to numerically approximate the solution to a linear system
|
|
Matrix Decomposition
|
Factor a matrix using various methods, including LU and Cholesky decomposition
|
|
|
|
|
Return to the top of the page
|
|
Task Templates
|
|
A Task Template is a template that helps you perform a specific task, such as performing a mathematical computation, constructing a Maple object, or creating a mathematical document. For an overview of using tasks, see the using task templates help page. All Task Templates are located in the help system; alternatively, to explore all Task Templates available in Maple in a convenient browser, go to Tools → Tasks → Browse....
The example below illustrates the insertion of content from task templates into a blank worksheet in Document mode. Before you continue, it is recommended that you familiarize yourself with entering simple expressions in Maple.
Step
|
Description
|
Illustration
|
1
|
To explore the Task Templates, go to Tools → Tasks → Browse... Select the task you want to use from the Table of Contents.
|
|
2
|
Choose the amount of content to insert into your worksheet. Click Copy Task to Clipboard to copy the entire task contents; click Insert Default Content to insert content as set in the Options dialog; click Insert Minimal Content to insert only the commands.
Check Insert into New Worksheet to open a worksheet in a new tab for the task.
|
|
3
|
Replace the placeholders, denoted by purple text, with your values. Press [Tab] to move to the next placeholder. Re-execute the commands to perform your calculation.
|
>
|
|
| (1) |
>
|
|
| (2) |
|
|
|
|
|
Student Package
|
|
The Student package contains content related to specific mathematics courses.
These packages contain commands for computation, problem solving, and visualization as well as interactive tutors and example worksheets.
Use the approximate integration tutor
|
See an animation of Newton's method
|
|
|
See the steps in a differentiation problem
|
Solve
|
|
|
The Student packages contain tutors, visualization aides, and problem solving commands.
|
|
|
See the help pages for more details.
|
Note for non-Windows users: The keystrokes given in this document are for Windows. There will be differences for other platforms. If you are using a different platform, see Help>Quick Help for the list of the most common keystrokes.
Back to Student Portal
|
Download Help Document
Was this information helpful?