|
Solve n x n Systems of Non-Linear Equations
|
|
FILE INFORMATION
Ranked as 3483 on our all-time top downloads list with 8310 downloads.
Ranked as 5648 on our top downloads list for the past seven days with 3 downloads.
|
csolve_n.zip
|
|
Filename
|
csolve_n.zip (Download)
|
|
Title
|
Solve n x n Systems of Non-Linear Equations
|
|
Description
|
This new version of cSolve_n() finds real and complex solutions of n x n systems of non-linear equations. Some trig equations can be handled, but no more than one unknown angle. The number of equations is no longer limited to 3 and unknowns are not limited to x, y, and z. The program is basically a version of the TI Solve and cSolve functions, but is easier to use (no variable list to enter). Domain restrictions, such as x > 0 or θ > -π and θ ≤ π, can be entered. All entries can be edited. If there are more unknowns than equations, you can choose which to solve for, so symbolic solutions can be found.
|
|
Author
|
Don Benson (dnbnsn@cox.net)
|
|
Category
|
TI-89 BASIC Math Programs (Linear Algebra, Vector, Matrix)
|
|
File Size
|
285,257 bytes
|
|
File Date and Time
|
Sun Apr 24 02:16:14 2011
|
|
Documentation Included?
|
No
|
|
SCREEN SHOTS
REVIEWS
|
Review
|
|
Review by
|
 Nishad Phadke
|
|
Reviewed on
|
2011-04-26
|
|
This program adds very little to the functionality of your TI-89 as it simply accomplishes exactly what the solve function can do. Not recommended as the program simply takes up memory. |
|
LEAVE FEEDBACK
Questions, comments, and problems regarding the file itself should be sent directly to the author(s) listed above.
Write a review for this file (requires a free account)
Report inappropriate or miscategorized file (requires an account; or you may email us directly)
If you have downloaded and tried this program, please rate it on the scale below
ARCHIVE CONTENTS
|
Archive Contents
|
|
Name
|
Size
|
| replace.89f | 245 |
| copyto_underscore_h.89z | 713 |
| Csolve_n.pdf | 290481 |
| csolve_underscore_n.89p | 3626 |
| display.89p | 1013 |
| getnames.89z | 317 |
|
|
|
|
|
