112k views
0 votes
Solve Negative two-thirds n less-than-or-equal-to 16. Which of the following must be true about the inequality and the resulting graph? Select three options.

n less-than-or-equal-to negative 24
n greater-than-or-equal-to negative 24
The circle is open.
The circle is closed.
The arrow points right.

User Klors
by
5.0k points

2 Answers

5 votes

Answer:

B, D, E

Explanation:

I hope you have a wonderful rest of 2020, and may 2021 bring you riches and happiness! We all deserve to give ourselves a high five and take a look at all our progress of everything we have ever done. Who ever you are, you will get through anything you are going through.

It's my pleasure to provide you with this answer. :)

User Vivri
by
4.1k points
4 votes

Correct expression is
n\geq -24 . As n is greater then or equal to so circle will be closed . Correct options are B)
n\geq -24 and D)The circle is closed.

Explanation:

Here we have , Solve Negative two-thirds n less-than-or-equal-to 16. We need to find Which of the following must be true about the inequality and the resulting graph . Let's find out:

We have expression as :
-(2)/(3) n\leq 16


-(2)/(3) n\leq 16


-(2)/(3)((3)/(2)) n\leq 16((3)/(2))


- n\leq 8(3)


- n\leq 24


- n(-1)\leq 24(-1)


n\geq -24

Therefore , Correct expression is
n\geq -24 . As n is greater then or equal to so circle will be closed . Correct options are B)
n\geq -24 and D)The circle is closed.

User BVengerov
by
3.7k points