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What is the solution to the inequality below?

12x > 5(x-2)
1. x > -2/7
2. x < -2/7
3. x > -10/7
4. x < -10/7
Solve the inequality: $4w-6>6w-20$
1. $w<7$
2. $w<2$
3. $w<-7$
4. $w<-2$
Which inequality is described by the statement: y is at most -8?
1. $y<=-8$
2. $y>=-8$
3. $y<-8$
4. $y> -8$
Give the equivalent inequality which results from multiplying both sides of the given inequality by -2: $-4x<=10$
1. $-8x>=20$
2. $-8x<=-20$
3. $8x>=-20$
4. $-8x> 20$
Solve the inequality: $|f-9|>=2$
1. $7< f <11$
2. $f<7 or f>11$
3. $7<=f<=11$
4. $f<=7 or f>=11$
Solve: $4y-1>=7 or 2y +5<17$
1. $y>=2 and y<6$
2. $y<=2 or y<6$
3. $y>=2 or y<6$
4. $y<2 or y>=6$
Give the equivalent inequality which results from multiplying both sides of the given inequality by -3: $w<=-2$
1. $-3w>=6$
2. $-3w<=-6$
3. $3w>=-6$
4. $-3w> 6$
Solve the inequality.
$-3x - 8 < 16$
1. $x < -8$
2. $x > -8$
3. $x > 8$
4. $x < 8$
Solve for the inequality for $w$.
$-2w<-10$
1. $w>20$
2. $w<-5$
3. $w<-2$
4. $w>5$
Which inequality is described by the statement: the difference of p and 7 is no less than 12?
1. $p/7 >=12$
2. $7-p> 12$
3. $p-7>=12$
4. $7/p<12$
What will the graph of $y<=-3x+2$ look like?
What will the graph of $y>2x+4$ look like?
The solution set of $3y-2<=3(y+2)$ is:
1. $RR$
2. $phi$
3. $y<=2$
4. $y>=2/3$
Solve: $4y-2>=6 or -3y +5<17$
1. $y>=2 and y<-4$
2. $y<=2 or y<-4$
3. $y>=2 or y> -4$
4. $y<1 or y>=22/3$
Find the answer for the inequality.
$9<1-x<=12$
1. $-8< x <=-11$
2. $-11<=x<-8$
3. $-13<=x<-10$
4. $-10< x <=-13$
The solution set of $3y-2<=3(y-2) is:$
1. $RR$
2. $phi$
3. $y<=2$
4. $y>=2/3$
The inequality $2y-4x<=24$ can be written in slope-intercept form as:
1. $y<=2x+12$
2. $y<=-2x+12$
3. $y<=13x+12$
4. $y<=10x+12$