## The Maple Handbook by Darren Redfern (auth.)

By Darren Redfern (auth.)

**Read or Download The Maple Handbook PDF**

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Maple V arithmetic studying advisor is the totally revised introductory documentation for Maple V unencumber five. It exhibits how you can use Maple V as a calculator with fast entry to enormous quantities of high-level math workouts and as a programming language for extra difficult or really expert initiatives. themes comprise the elemental info kinds and statements within the Maple V language.

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**Extra info for The Maple Handbook**

**Sample text**

Var» returns the operands of the result, not the limit call itself. • To substitute for an operand in a Limit structure, use the subsop command. See also: limit. Limit. op. subsop op(Produd('expr', 'var'=nl .. n2» Displays the internal structure of an unevaluated Product command and allows you access to its operands. Output: An expression sequence containing two operands is returned. Argument options: (1. Produd('expr', 'var'=nl .. n2» to extract the first operand, expr. • (2, Produd('expr', 'var'=nl ..

8 is meaningless. As you can see, taking such a sum only results in Maple truncating the non-integer value. , taking multiple integrals). Of all the standard calculus commands, only diff allows you to perform multiple iterations by simply adding extra variables to the parameter sequence. For other commands, you must embed one call as input within another call. diff(x~5*y~2, x, y); lOx4 y intOnt(x~2*y~3, x), y); 1 ~ 4 12 Y 243375 [Note: Because of the large and complicated intermediate expressions that can result when embedding command calls, performing mUltiple integration, summation, etc.

Output: A functional operator that takes one parameter is returned. Argument options: ([exprxlr expryd, [exprx2, expry2]) to create a functional operator that defines the line passing through the two points [exprxl, expryd and [exprx2, expry2] . • ([exprx, expry], slope=expr) or (slope=expr, [exprx, expry]) to create a functional operator that defines the line passing through the the point [exprx, expry] and with a slope of expr. See also: unapply student[middlebox](expr, var=a.. b) Creates a graphical representation of the numerical approximation of an integral perfonned by a similar call to student[middlesum].