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I have some trouble on setting of n-linear equations in matlab.I don't know how can I declare in matlab.I need matlab code for setting of n-linear equations..
Started by on , 4 posts by 4 people.  
Here you can find great example: http://blogs.mathworks.com/pick/2007/09/13/matlab-basics-video-solving-linear-equations/ (video!) See also these pages....
You can write n-linear equations as one matrix equation to solve it.
I have a system of 22 linear equations (exactly 22 equations and 22 unknowns) which are dynamically generated in an Excel spreadsheet. Is there a way to have Excel solve the system and produce a value for each of the unknown variables? Another SO question...
Started by on , 7 posts by 7 people.  
If I were you I'd write a simple python script that reads the excel file for a smaller set of simultaneous equations....
You should not ever consider Cramer's rule to solve a linear system to solve a linear system.
Than practical interest.
We are using a programming language that does not have a linear regression function in it. We have already implemented a single variable linear equation: y = Ax + B and have simply calculated the A and B coefficents from the data using a solution similar...
Started by on , 4 posts by 4 people.  
Here's.
linear equations k = aX1 + bY1 + cZ1 k = aX2 + bY2 + cZ2 k = aX3 + bY3 + cZ3 What you can doYes, it's an easy linear algebra problem if you think of it the way Gil Strang does it.
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How can I validate linear equations with regular expressions or is there another way besides using regular expressions. I will use ^ to denote an exponent. 2x + 3 = 8 //This should validate fine 3x + 2y + 4z = 12 //This should validate fine 4x^2 + 2y ...
Started by on , 3 posts by 3 people.  
You might.
I'd start by writing a definition of a valid linear equation a parser that would only generate a parse tree if the input was a valid linear equation.
Name, then of course this all crumbles.
Hi, I needed an application for solving linear systems of equations (N up to 10), so I got different codes, and compile them, and they seem to work, but I get lots of problems with precision. I mean, the solvers are really very sensitive to small changes...
Started by on , 3 posts by 3 people.  
Having said that, if your answer is very sensitive to the input... .
GNU Octave is essentially a free version of Matlab (the syntax is identical for basic operations), so you can try things out there and see how they compare to the answers that you're getting .
Hello i want to solve a system of n linear equations containing n variables using genetic algorithm. i am having difficulty in defining the crossover operation as the solution may consist of floating point values. how do i proceed. seems possible but ...
Started by on , 5 posts by 5 people.  
You usually solve linear systems using then you won't be able to find the solution....
There are lots of different methods you can apply to solve linear systems combinatorical problems (picking one element out of a finite set).
You simply don't.
1. The problem statement, all variables and given/known data Be able to write a system of Linear homogenous differential equations as a matrix differential equations. 2. Relevant equations 3. The attempt at a solution I have uploaded the work and original...
Started by on , 2 posts by 2 people.  
If the problem is, in fact, to "write the system of linear homogeneous differerential equations.
Hi everyone, I'm currently taking an abstract Algebra course and need a little guidance with a problem. We are given two linear equations and need to solve for x and y using the method of "substitution" and again using "elimination". However, we must ...
Started by on , 11 posts by 2 people.  
Another name for "Z-module" is "abelian group", so if we have Z-linear equations, like: 3x + 2y = 8, and only works for linear....
The usual setting for solving linear equations".
The only subgroup of Z that is finite is {0})) .
Linear equations?m/2-8=10+m? And 2p-3=5-p/2 I dont really understand linear equations right now can you help me step by step?
Started by on , 3 posts by 3 people.  
Answer Snippets (Read the full thread at yahoo):
M/2 - 8 = 10 + m multiply though by 2 to handle the fraction m - 16 = 20 + 2m collect letter terms to one side and numbers to the other m - 2m = 20 + 16 -m = 36 m/2-8= 10+m -m/2=18 m=-36 and 2p-3= 5-p/2 5p/2 = 8 p=16/5 .
The kernel trick maps a non-linear problem into a linear problem. My questions are: 1. What is the main difference between a linear and a non-linear problem? What is the intuition behind the difference of these two classes of problem? And How does kernel...
Started by on , 5 posts by 5 people.  
Non-linear equations usually have combinations of other known....
You can create solutions using equations are not homogeneous, and superposition does not apply.
Linear equations are homogeneous, and superposition applies.
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