Question

Which conjunction or disjunction equivalent to the open sentence 4 –3|n + 2| ≥ 1?

Answer 1

Start by solving for |n+2|

At that point, follow these rules:
\[If\ |x| < y,\ then\ -y<x<y \\ If\ |x| > y,\ then\ x<-y\ OR\ x>y\]

Once you have the inequality without absolute values, solve for n.

Answer 2

Can you give me the sentences?

Answer 3

?
Not sure what that part of the question is asking. All I know is that a conjunction is a compound inequality (a<x<b) and a disjunction is a split up inequality (x<a OR x>b)

Answer 4

A.


n + 2 ≥ 1 and n + 2 ≤ –1


B.


n + 2 ≤ 1 and n + 2 ≥ –1


C.


n + 2 ≤ 1 and n − 2 ≥ −1


D.


n + 2 ≥ 1 or n – 2 ≤ 1

Answer 5

@DDCamp

Answer 6

@satellite73

Answer 7

First, isolate the absolute value: