If x is not equal to 0, is |x| less than 1?
(1) x/|x| < x
(2) |x| > x
OA is C
if |x| < 1 then is −1 <x<=1 ?
(1) x/|x| < x
(2) |x| > x
OA is C
if |x| < 1 then is −1 <x<=1 ?
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If |x| < 1, then -1 < x < 1hey_thr67 wrote:If x is not equal to 0, is |x| less than 1?
(1) x/|x| < x
(2) |x| > x
If |x| < 1, then absolute value of x is less than 1. In other words, distance of x from 1 on the number line is less than 1 or -1 < x < 1hey_thr67 wrote:if |x| < 1 then is -1 <x<=1 ?
Depends some problems can be solved algebraically using the definition of |x| as I did in this case. Some problems can be solved by region wise analysis after finding the critical points (as I did here >> https://www.beatthegmat.com/number-of-so ... tml#477970) and some problems can be solved by visualizing the situation on the number line (as I did here >> https://www.beatthegmat.com/double-inequ ... tml#476005).hey_thr67 wrote:what is the general approach to solve absolute questions ?
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