Maple Professional
Maple Academic
Maple Student Edition
Maple Personal Edition
Maple Player
Maple Player for iPad
MapleSim Professional
MapleSim Academic
Maple T.A. - Testing & Assessment
Maple T.A. MAA Placement Test Suite
Möbius - Online Courseware
Machine Design / Industrial Automation
Aerospace
Vehicle Engineering
Robotics
Power Industries
System Simulation and Analysis
Model development for HIL
Plant Modeling for Control Design
Robotics/Motion Control/Mechatronics
Other Application Areas
Mathematics Education
Engineering Education
High Schools & Two-Year Colleges
Testing & Assessment
Students
Financial Modeling
Operations Research
High Performance Computing
Physics
Live Webinars
Recorded Webinars
Upcoming Events
MaplePrimes
Maplesoft Blog
Maplesoft Membership
Maple Ambassador Program
MapleCloud
Technical Whitepapers
E-Mail Newsletters
Maple Books
Math Matters
Application Center
MapleSim Model Gallery
User Case Studies
Exploring Engineering Fundamentals
Teaching Concepts with Maple
Maplesoft Welcome Center
Teacher Resource Center
Student Help Center
I - root of x^2 = -1
Description
Maple uses I to represent one of the square roots of -1, with -I representing the other, for computations over the complex numbers.
Arithmetic expressions involving I and other numeric constants are automatically evaluated.
The evalc function can be used to symbolically manipulate complex-valued expressions.
The evalf function can be used to numerically evaluate complex-valued expressions.
The evalhf function can be used to numerically evaluate complex-valued expressions using the floating-point hardware of the underlying system.
I is implemented as Complex(1), and therefore, unlike many other Maple constants, type(I, name) returns false.
Since the literal expressions "sqrt(-1)" or "(-1)^(1/2)" do not appear in the representation of I, or any complex number in Maple, type(I, radical) returns false.
If you want to see this complex constant displayed as another letter (for example j), use interface(imaginaryunit=j). See interface for more information.
Examples
See Also
complex, evalc, evalf, evalhf, interface, solve, type/complex, type/complexcons, type/constant
Download Help Document