If the equation 5 + m / (X-2) + 1 = 1 / (2-x) about X has no solution, then M=

If the equation 5 + m / (X-2) + 1 = 1 / (2-x) about X has no solution, then M=

The answers are as follows:
The title is: (5 + m) / (X-2) + 1 = 1 / (2-x),
This equation is a fractional equation, obviously x = 2 is an increasing root
The original equation is transformed into integral equation
(5+m)+(x-2)=-1
Substitute x = 2 to get m = - 6
So: when m = - 6, the equation has no solution
If you don't believe me, you can change m in the equation to - 6