Question

State a conjunction or disjunction equivalent to the open sentence.

4 – 2|n + 6| ≥ 2

Answer 1

wow, what a fancy way to say "solve for \(x\)"

Answer 2

start by subtracting \(4\) go get
\[-2|x+6|\geq -2\] then divide by \(-2\) and change the sense of the inequality (since \(-2\) is negative) to get
\[|x+6|\leq 1\]

Answer 3

A.


n + 6 ≤ 1 and n + 6 ≥ –1


B.


–5 < n or n < –7


C.


n > –5 or n < –7


D.


n + 6 ≤ –1 and n + 6 ≥ 1