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Solve |(x-1)/(x+1)|<1
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If \[\left| x \right|<a\]where a is a positive number, then\[-a <x <a\] Start there.
\[-1<\frac{x-1}{x+1}<1\] I am stuck here. Next step is supposed to multiply -1 and 1 with the denominator but if \(x+1<0\) the "<" sign would be ">" but how do I know whether \(x+1<0\) or \(x+1>0?\)
now you have to solve separately.
do you know about wavy curves.
@subham.bagrecha what about the sign? @satellite73
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well, u have two problems... first, -1 < (x-1)/(x+1) and (x-1)/(x+1) < 1 just to find solution of both!
For first part: -x-1< x-1 2x>0 -> x>0 For second part x-1< x+1 0 < 2 -> useless. So x>0
in inequality dont use cross product !!
should be like this |dw:1349792889772:dw|
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