# Test: Inequalities II - Normal

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Question 1:   Which number is in the solution set of the inequality:  ${x}^{2}-x>0$ ?
$1$
$10$
$0.5$
$0$
Question 2:   Which number is in the solution set of the inequality:  $7-2x<1$ ?
$0$
$-3$
$7$
$3$
Question 3:   Which number belongs to the interval:  $\left[-1;4\right)$ ?
$-7$
$6$
$4$
$-1$
Question 4:   Solve the inequality:  $\frac{3x+1}{2}<5+x$
$x\le 9$
$x>9$
$x<9$
$x<8$
Question 5:   Solve the inequality:  ${x}^{2}-x\left(x+1\right)\ge 5$
$x\le -5$
$x>-5$
$x>5$
$x<-5$
Question 6:   Which inequality is represented by the below graph?

$-1
$-1\le x\le 5$
$-1
$x\le 5$
Question 7:   Which number satisfies the condition:  $\left\{\begin{array}{l}x\le 1\\ x\in \left[-1;3\right]\end{array}\right\$
$5$
$3$
$-2$
$0$
Question 8:   Solve the inequality and give an answer in the form of interval:  $2-3x>-7$
$x\in \left(3;+\infty \right)$
$x\in \left(-\infty ;3\right)$
$x\in \left(-3;3\right)$
$x\in \left(-3;+\infty \right)$
Question 9:   Which interval represents solution of the inequality:  $\left|x\right|>3$
$x\in \left(-\infty ;-3\right)\cup \left(3;+\infty \right)$
$x\in \left(-\infty ;-3\right)$
$x\in \left(-3;3\right)$
$x\in \left(3;+\infty \right)$
Question 10:   Which number is in the solution set of the inequality:  ${x}^{2}-3x>0$ ?
$3$
$0$
$5$
$2$