How do I use Cramer's method to solve the following system of equations ?
2x+2=10
2y=2
2-3y=6x
I've solved for y using standard simultaneous equations but this didn't help
How do I use Cramer's method to solve the following system of equations ?
2x+2=10
2y=2
2-3y=6x
I've solved for y using standard simultaneous equations but this didn't help
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The the system of equations be the matrix A. Note that you want the determinant of A to be non-zero. This implies that your system has a unique solution.
Cramer's Rule says that you can calculate your (x,y,z) solution by determinants.
x= det(M1)/det(A), y= det(M2)/det(A), z=det(M3)/det(A)
Now M1-M3 represent your regular matrix but only your solution (right hand side of original system) is replaced in column 1,2 and 3 respectively while the rest of the matrix the same. Once you compute these you have your answer.
Now if we look at your equations and form a matrix and find the determinate we see that det(A)=0 which means we cannot use Cramer's Rule on you system.
So to answer your question, you can't use Cramer's Rule to solve the system.