Asked by allie
                Solve the equation for x. For each of the following problems is it possible for x to be equal to: 1?
 
(x+m)/(x−1)=1
If m ≠ -1, there are no solutions\
if m=1, the solution is ?
Ii do not now how to find the solution for if m=1 but i got all real numbers, but my teacher says that it is wrong
            
            
        (x+m)/(x−1)=1
If m ≠ -1, there are no solutions\
if m=1, the solution is ?
Ii do not now how to find the solution for if m=1 but i got all real numbers, but my teacher says that it is wrong
Answers
                    Answered by
            Steve
            
    If m=1, you have
(x+1)/(x-1) = 1
x+1 = x-1
1 = -1
So, there is no solution, as you already noted.
This is made clear when you solve for x:
(x+m)/(x−1)=1
x+m = x-1
m = -1
That is the only value of m which works.
    
(x+1)/(x-1) = 1
x+1 = x-1
1 = -1
So, there is no solution, as you already noted.
This is made clear when you solve for x:
(x+m)/(x−1)=1
x+m = x-1
m = -1
That is the only value of m which works.
                    Answered by
            Joe
            
    I agree, unless you also use m = i^2 where i = sqrt(-1)
There is no possible solution for m =+1.
    
There is no possible solution for m =+1.
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