cgarmestani wrote:
For (1), wouldn't x<0 give you:
-x/x < -x
-1 < -x
1 > x?
When I plug in numbers for that, it doesn't work, but I don't see how we get x/-x < x when plugging in x<0?
Bunuel wrote:
Hussain15 wrote:
If x is not equal to 0, is |x| less than 1?
(1) x/|x|< x
(2) |x| > x
Will really appreciate if answer is supported by explanation.
(1) x/|x|< x
(2) |x| > x
Will really appreciate if answer is supported by explanation.
\(x\neq{0}\) , is\(|x|<1\) ? Which means is\(-1<x<1\) ? (\(x\neq{0}\)
(1)\(\frac{x}{|x|}< x\)
Two cases:
A.\(x<0\) -->\(\frac{x}{-x}<x\) -->\(-1<x\) . But remember that\(x<0\) , so\( -1<x<0\)
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