![]() Important: In any Maple document, you can use Document mode and Worksheet mode.Įmbedded graphical interface components, like buttons, sliders, and check boxesĪutomatic execution of marked regions when a file is openedĬharacter and paragraph formatting styles Note : To enter a Maple input prompt while in Document mode, click in the Maple toolbar. For information on using Worksheet mode, see Chapter 3, Worksheet Mode. The Worksheet mode supports the features available in Document mode described in this chapter. Worksheet mode is designed for interactive use through commands and programming using the Maple language. ∫ 0 π sin 1 x &DifferentialD x = sin 1 &pi &pi − Ci 1 &pi Integrate sin 1 x over the interval 0, π. This chapter provides an overview of Document mode.įind the value of the derivative of ln x 2 + 1 at x = 4. You can enter a mathematical expression, and then evaluate, manipulate, solve, or plot it with a few keystrokes or mouse clicks. Maple has two modes: Document mode and Worksheet mode.ĭocument mode is designed for quickly performing calculations. Performing Computations - Overview of tools for performing computations and solving problems While you work, you can document your process, providing text descriptions.Ĭomparison of Document and Worksheet ModesĮntering Expressions - Overview of tools for creating complex mathematical expressionsĮvaluating Expressions - How to evaluate expressionsĭisplaying the Value on the Following LineĮditing Expressions and Updating Output - How to update expressions and regenerate results You can also devise custom solutions using the Maple programming language. You can solve complex problems with simple point-and-click interfaces or easy-to-modify interactive documents. You can visualize and animate problems in two and three dimensions. R ≔ Vector row 1 2, 3 2, − 1 5, 3 5, datatype = rationalį ≔ Vector row 0.5, 1.5, − 0.2, 0.Using the Maple software, you can create powerful interactive documents. However, it can always be accessed through the long form of the command by using LinearAlgebra(.). This function is part of the LinearAlgebra package, and so it can be used in the form Equal(.) only after executing the command with(LinearAlgebra). The Equal(A, B, compare='all') function is equivalent to the logical AND of compare='entries' and compare='structure'. The compare='structure' method does not consider the value of the entries in the Matrices or Vectors in its comparison. ![]() įor Vectors, the Equal(A, B, compare='structure') function returns true if A and B have the same dimension, datatype, shape, storage, attributes, and orientation. Since compare='entries' is the default comparison method, Equal(A, B) and Equal(A, B, compare='entries') are equivalent.įor Matrices, the Equal(A, B, compare='structure') function returns true if A and B have the same dimension, datatype, shape, storage, attributes, and order. ![]() In particular, if A and B are Vectors, they must also have the same orientation. The Equal(A, B) function returns true if A and B are the same type, have the same dimension, and have equal component-wise data. In any call to Equal(.), A and B must be the same type (both Matrices or both Vectors). (optional) equation of the form compare=method where method is one of 'entries', 'structure', or 'all' type of comparison to make Compare two Vectors or two Matrices for equality ![]()
0 Comments
Leave a Reply. |
AuthorWrite something about yourself. No need to be fancy, just an overview. ArchivesCategories |