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Solve Linear Inequalities
Solve the Linear Inequality $- 6 ( 6 x - 1 ) < - 42 x + 12$

Question 73

Multiple Choice

Solve Linear Inequalities
Solve the linear inequality. Other than ∅, use interval notation to express the solution set and graph the solution set
on a number line.
- $- 6 ( 6 x - 1 ) < - 42 x + 12$
$Solve Linear Inequalities Solve the linear inequality. Other than ∅, use interval notation to express the solution set and graph the solution set on a number line. - - 6 ( 6 x - 1 ) < - 42 x + 12 A) ( - \infty , 1 ) B) ( 1 , \infty ) C) ( - \infty , 1 ] D) ( - \infty , - 3 ]$

A) $( - \infty , 1 )$
$Solve Linear Inequalities Solve the linear inequality. Other than ∅, use interval notation to express the solution set and graph the solution set on a number line. - - 6 ( 6 x - 1 ) < - 42 x + 12 A) ( - \infty , 1 ) B) ( 1 , \infty ) C) ( - \infty , 1 ] D) ( - \infty , - 3 ]$
B) $( 1 , \infty )$
$Solve Linear Inequalities Solve the linear inequality. Other than ∅, use interval notation to express the solution set and graph the solution set on a number line. - - 6 ( 6 x - 1 ) < - 42 x + 12 A) ( - \infty , 1 ) B) ( 1 , \infty ) C) ( - \infty , 1 ] D) ( - \infty , - 3 ]$
C) $( - \infty , 1 ]$
$Solve Linear Inequalities Solve the linear inequality. Other than ∅, use interval notation to express the solution set and graph the solution set on a number line. - - 6 ( 6 x - 1 ) < - 42 x + 12 A) ( - \infty , 1 ) B) ( 1 , \infty ) C) ( - \infty , 1 ] D) ( - \infty , - 3 ]$
D) $( - \infty , - 3 ]$
$Solve Linear Inequalities Solve the linear inequality. Other than ∅, use interval notation to express the solution set and graph the solution set on a number line. - - 6 ( 6 x - 1 ) < - 42 x + 12 A) ( - \infty , 1 ) B) ( 1 , \infty ) C) ( - \infty , 1 ] D) ( - \infty , - 3 ]$

Solve Linear Inequalities Solve the Linear Inequality −6(6x−1)<−42x+12- 6 ( 6 x - 1 ) < - 42 x + 12−6(6x−1)<−42x+12

Multiple Choice

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Solve Linear Inequalities
Solve the Linear Inequality $- 6 ( 6 x - 1 ) < - 42 x + 12$

Correct Answer:
Verified
Unlock this answer now
Get Access to more Verified Answers free of charge