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Column-I
(A) If \( \left|x^{2}-x\right| \geq x^{2}+x \), then complete set of (P) values of \( x \) is
\( P \)
W.
(B) If \( |x+y|x-y \), where \( x0 \), then (Q) \( (-\infty, 0] \) complete set of values of \( y \) is
(C) If \( \log _{2} x \geq \log _{2}\left(x^{2}\right) \), then complete set of (R) \( [-1, \infty) \) values of \( x \) is
(D) \( [x]+2 \geq|x| \), (where [.] denotes the greatest
(S)
\( (0,1] \) integer function) then complete set of values of \( x \) is
(T)
\[
[1, \infty)
\]
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