Try to find the system of equations that needs to be solved and then look at the Solution using Maple.
The previous two examples show instances of systems of linear equations with a unique solution. This is not always the case. A system of linear equations could have no solution (e.g. when two or more equations are incompatible) or an infinite number of solutions (e.g. when there are more unknowns than equations or some of the equations are redundant).
100 x + 10 y + z - N = 0 15 x + 15 y + 15 z - N = 0 x + 10 y + 100 z - N = 396 -x - y + z = 1It can be encoded by the block of numbers "A".
A := matrix(4,5,[100,10,1,-1,0, 15,15,15,-1,0, 1,10,100,-1,396, -1,-1,1,0,1]); [ 100 10 1 -1 0 ] [ ] [ 15 15 15 -1 0 ] A := [ ] [ 1 10 100 -1 396 ] [ ] [ -1 -1 1 0 1 ]This is the so called, augmented matrix associated to the system above. This is a matrix of 4 rows and 5 columns (or 4 by 5 matrix). It contains all the useful information about the system of linear equations. The rest i.e. the x,y,z,N's, equal signs, and + signs can always be recovered from the matrix if needed. Here are some examples.