Solved

Solve the Inequality, Giving Its Solution Set in Both Interval $3 z + 4 > 2 z - 2$

Question 205

Multiple Choice

Solve the inequality, giving its solution set in both interval and graph forms.
- $3 z + 4 > 2 z - 2$
$Solve the inequality, giving its solution set in both interval and graph forms. - 3 z + 4 > 2 z - 2 A) [ - 6 , \infty ) B) ( - 6 , \infty ) C) ( - \infty , - 6 ] D) ( 2 , \infty )$

A) $[ - 6 , \infty )$
$Solve the inequality, giving its solution set in both interval and graph forms. - 3 z + 4 > 2 z - 2 A) [ - 6 , \infty ) B) ( - 6 , \infty ) C) ( - \infty , - 6 ] D) ( 2 , \infty )$
B) $( - 6 , \infty )$
$Solve the inequality, giving its solution set in both interval and graph forms. - 3 z + 4 > 2 z - 2 A) [ - 6 , \infty ) B) ( - 6 , \infty ) C) ( - \infty , - 6 ] D) ( 2 , \infty )$
C) $( - \infty , - 6 ]$
$Solve the inequality, giving its solution set in both interval and graph forms. - 3 z + 4 > 2 z - 2 A) [ - 6 , \infty ) B) ( - 6 , \infty ) C) ( - \infty , - 6 ] D) ( 2 , \infty )$
D) $( 2 , \infty )$
$Solve the inequality, giving its solution set in both interval and graph forms. - 3 z + 4 > 2 z - 2 A) [ - 6 , \infty ) B) ( - 6 , \infty ) C) ( - \infty , - 6 ] D) ( 2 , \infty )$