Question

Help.

Answer 1

Looks like we've got two inequalities here:
1)\[\frac{ g+9 }{ 4 }< 5\]
and
2)\[\frac{ g-7 }{ 2 } \ge3\]

For the first inequality, we can start by multiplying both sides by 4. This would give us
\[g+9 < 20\]
Which we could then simplify by subtracting 9 from both sides to get the inequality
\[g < 11\]

For inequality 2, we can similarly start by multiplying both sides by 2 to give us
\[g-7 \ge 6\]
Next, we would add 7 to both sides to get
\[g \ge 13\]

Taking both inequalities together, it seems that g is either less than 11 or greater than or equal to 13.
Do you know how to represent this relationship as a "compound inequality" as the question asks?

Answer 2

It means the two number statements join to make to make a sentence using word “or” or the word “and", I think

Answer 3

I see, that makes sense. Well, it looks like you should have an easy job of it, then. If you do run into any trouble, please feel free to let us know. I'll do my best to take a look, if that's the case :)

Answer 4

Thank you sm! @smokeybrown