Question

hoose the correct description of the graph of the compound inequality

x - 1 < or = to 9 or 2x > or = to 24

A number line with an open circle on 10, shading to the left, and an open circle on 12, shading to the right.

A number line with an open circle on 10, an open circle on 12, and shading in between.

A number line with a closed circle on 10, a closed circle on 12, and shading in between.

A number line with a closed circle on 10, shading to the left, and a closed circle on 12, shading to the right

Answer 1

@dmezzullo sorry for taggiin you soo much..i know you must hate me right now ):

Answer 2

Its ok idk this one

Answer 3

poo

Answer 4

\[x-1\leq 9\iff x\leq 10\]

Answer 5

huh????????????

Answer 6

\[2x\geq 24\iff x\geq 12\]

Answer 7

im confsed!!

Answer 8

before you can answer the question, you have to solve each inequality for \(x\)
that is the first step

Answer 9

the first inequality is \(x-1\leq 9\)
to solve this for \(x\) add 1 to both sides, which gives you
\[x\leq 10\]

Answer 10

to solve \(2x\geq 24\) divide both sides by 2 and get \(x\geq 12\)

Answer 11

this tells you \(x\leq 10\) OR \(x\geq 12\)

Answer 12

both circles are closed because you have \(\leq\) and \(\geq\)
instead of \(<\) and \(>\)