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For the Compound Inequality, Give the Solution Set in Both $12 x-8<4 x$

Question 55

Multiple Choice

For the compound inequality, give the solution set in both interval and graph forms.
- $12 x-8<4 x$ or $-2 x \leq-6$
$For the compound inequality, give the solution set in both interval and graph forms. - 12 x-8<4 x or -2 x \leq-6 A) (-\infty, 1) \cup[3, \infty) B) [1,3] C) (1,3) D) \varnothing$

A) $(-\infty, 1) \cup[3, \infty)$
$For the compound inequality, give the solution set in both interval and graph forms. - 12 x-8<4 x or -2 x \leq-6 A) (-\infty, 1) \cup[3, \infty) B) [1,3] C) (1,3) D) \varnothing$
B) $[1,3]$
$For the compound inequality, give the solution set in both interval and graph forms. - 12 x-8<4 x or -2 x \leq-6 A) (-\infty, 1) \cup[3, \infty) B) [1,3] C) (1,3) D) \varnothing$
C) $(1,3)$
$For the compound inequality, give the solution set in both interval and graph forms. - 12 x-8<4 x or -2 x \leq-6 A) (-\infty, 1) \cup[3, \infty) B) [1,3] C) (1,3) D) \varnothing$
D) $\varnothing$
$For the compound inequality, give the solution set in both interval and graph forms. - 12 x-8<4 x or -2 x \leq-6 A) (-\infty, 1) \cup[3, \infty) B) [1,3] C) (1,3) D) \varnothing$

For the Compound Inequality, Give the Solution Set in Both 12x−8<4x12 x-8<4 x12x−8<4x

Multiple Choice

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For the Compound Inequality, Give the Solution Set in Both $12 x-8<4 x$

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