Question

(1 point) Let S be ($-\infty$, 2] $\cup$ [20, $\infty$). Then S can also be described in set notation by the inequality $|x - a| \ge b$ for a = and b =

          (1 point) Let S be ($-\infty$, 2] $\cup$ [20, $\infty$).
Then S can also be described in set notation by the inequality $|x - a| \ge b$
for
a = 
and
b =

(1 point) Let S be (-∞, 2] ∪ [20, ∞).
Then S can also be described in set notation by the inequality |x - a| ≥ b
for
a =
and
b =

Added by Juan Antonio P.

Precalculus with Limits

Ron Larson 2nd Edition

Thanks for your feedback!

point) Let S be (-infty ,2]cup [20,infty ). Then S can also be described in set notation by the inequality |x-a|>=b for a= and b= Note: You can earn partial credit on this problem. Previous Problem Problem List Next Problem (1 point) Let S be (o,2] U[20,o) Then S can also be described in set notation by the inequality [ -- a| b for a= and b= Note: You can earn partial credit on this problem