6.6(3)solving linear inequalities in one variable

the integer solution of the inequality  $x-\frac{3}{2}\ge\frac{x}{2}-\frac{1}{3}$  is (      )

• an integer greater than 2

• an integer no less than 2

• 2

•  $x\ge3$  

the solution set of inequality  $\frac{3x-2}{2}>\frac{x-1}{3}$  is ______

• no solution

•  $x>\frac{7}{4}$  

•  $x>\frac{4}{7}$  

•  $x<\frac{4}{7}$  

when the value of  $\frac{2\left(2x-3\right)}{3}$  is not a positive number, the set of values that x can take is _________

•  $x\le\frac{3}{2}$  

•  $x<\frac{3}{2}$  

•  $x>\frac{3}{2}$  

•  $x\ge\frac{3}{2}$  

if the value of  $\frac{3}{2}y-\frac{2}{3}\left(y+1\right)$  is greater than 1,the set of values that y can take is ______

•  $y<2$  

•  $y\ge2$  

•  $y>2$  

•  $y\le2$  

when the value of  $\frac{1-2m}{5}\ _{ }$  is not  less than that of 3m+2, the set of values  that  m can take is (    )

•  $m\le-\frac{9}{17}$  

•  $m\ge-\frac{9}{17}$  

•  $m\le-\frac{17}{9}$  

 $\frac{2+x}{2}\le\frac{2x-1}{3}$  

•  $x\ge8$  

•  $x\le8$  

• no solution

 $\frac{x}{3}-\frac{x+1}{2}>1$  

•  $x<9$  

•  $x<-9$  

•  $x>9$  

•  $x>-9$  

 $\frac{2x+1}{2}-\frac{x-2}{3}>1$  

•  $x>\frac{1}{4}$  

•  $x>-\frac{1}{4}$  

•  $x<\frac{1}{4}$  

•  $x<-\frac{1}{4}$