Solved

For the Compound Inequality, Give the Solution Set in Both $9 x-3 \geq-39$

Question 220

Multiple Choice

For the compound inequality, give the solution set in both interval and graph forms.
- $9 x-3 \geq-39$ and $9 x+6 \geq 42$
$For the compound inequality, give the solution set in both interval and graph forms. - 9 x-3 \geq-39 and 9 x+6 \geq 42 A) [-4,4] B) [4, \infty) C) (-\infty,-4] \cup[4, \infty) D) [-4, \infty)$

A) $[-4,4]$
$For the compound inequality, give the solution set in both interval and graph forms. - 9 x-3 \geq-39 and 9 x+6 \geq 42 A) [-4,4] B) [4, \infty) C) (-\infty,-4] \cup[4, \infty) D) [-4, \infty)$
B) $[4, \infty)$
$For the compound inequality, give the solution set in both interval and graph forms. - 9 x-3 \geq-39 and 9 x+6 \geq 42 A) [-4,4] B) [4, \infty) C) (-\infty,-4] \cup[4, \infty) D) [-4, \infty)$
C) $(-\infty,-4] \cup[4, \infty)$
$For the compound inequality, give the solution set in both interval and graph forms. - 9 x-3 \geq-39 and 9 x+6 \geq 42 A) [-4,4] B) [4, \infty) C) (-\infty,-4] \cup[4, \infty) D) [-4, \infty)$
D) $[-4, \infty)$
$For the compound inequality, give the solution set in both interval and graph forms. - 9 x-3 \geq-39 and 9 x+6 \geq 42 A) [-4,4] B) [4, \infty) C) (-\infty,-4] \cup[4, \infty) D) [-4, \infty)$