Question

ok

Answer 1

Two pieces, if we can believe the answer choices.

Ignoring the absolute values: x + 3 > 7 leads to x > 4

Whoops! I guess that's all we need, since there is only one of those int he answer set.

Let's do the other one, anyway.

NOT ignoring the absolute values: x + 3 < -7 leads to x < 10

Okay, now we're REALLY done.

Answer 2

\(\bf |x + 3| > 7\implies
\begin{cases}
+(x + 3) > 7\\ \quad \\
\bf -(x + 3) > 7
\end{cases}\)

solve each scenario, you'd get 2 values for "x"

Answer 3

Don't ask that. Please look at the results and compare them to the answer choices.

Answer 4

What if I write it correctly and use x < -10, instead of what I wrote above?

Answer 5

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