In exercises 1 through 10, find all solutions of the linear systems using elimination. Then check your solutions
The system of equation has no solution.
To get the solution, we will transform the value ofx,y,z.
Into the form
In the given system of equations, we can eliminate the variables by adding or subtracting the equations.
In this system, we can eliminate the variable x from equation 2 and 3. First of all subtract the equation 1 from equation 2 and then subtract the first equation from equation 3.
Now multiply equation 2 by 2 and then subtract equation 2 from equation 3.
For whatever the value of the value 0 will never equal to 1. Thus, the given system of equations is inconsistent.
Hence, the given system of the equation has no solution.
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