there is no linear equations that has no solution every problem has a solution
It depends what type of question you are trying to answer.
There should be no solution if this is an Algebra problem if there had to be an answer it would be 3.6
It is definatly possible to have a no solution answer in algebra. The most common time a no solution answer will occur is in an absolute value problem. Absolute value problems cannot equal zero so if you have the problem: the absolute value of 2m - 3 = -14 the answer would be so solution because it cannot equal a negative number
Yes. There need not be a feasible region.
the solution
there is no linear equations that has no solution every problem has a solution
This is a linear algebra question and it is incomplete since there are no equation which have to be solved.
In linear algebra, Cramer's rule is an explicit formula for the solution of a system of linear equations with as many equations as unknowns, valid whenever the system has a unique solution.
It depends what type of question you are trying to answer.
yes, also this question belongs in the linear algebra forum not the abstract algebra forum
Linear algebra is restricted to a limited set of transformations whereas algebra, in general, is not. The restriction imposes restrictions on what can be a linear transformation and this gives the family of linear transformations a special mathematical structure.
the phenomenon of obtaining a degenerate basic feasible solution in a linear programming problem known as degeneracy.
what is the sum of a 5 and a number divided by 2
There should be no solution if this is an Algebra problem if there had to be an answer it would be 3.6
Lis - linear algebra library - was created in 2005.
Linear Algebra is a branch of mathematics that enables you to solve many linear equations at the same time. For example, if you had 15 lines (linear equations) and wanted to know if there was a point where they all intersected, you would use Linear Algebra to solve that question. Linear Algebra uses matrices to solve these large systems of equations.