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Solve the inequality 1/(2-X) < 1
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1 < 2-X -1 < -X x < 1
yea i shoulda wrote it out
you are going to have to start with \[\frac{1}{2-x}-1<0\] and go from there
@jimmyrep you cannot multiply by 2 - x because you don't know whether it is positive or negative
Okay Thanks!
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it is true that \[x<1\] is a solution, but so is \[x>2\]
you get \[\frac{x-1}{2-x}<0\] and check on the intervals \[(-\infty, 1), (1,2),(2, \infty)\] and see that first and third work
i agree with what you said - you are right - its not valid to multiply by 2-x
checking on the intervals is valid
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