9000027301
Level:
A
Identify the solution set of the following inequality.
\[
|x| < 3
\]
\(\left (-3;3\right )\)
\(\left (0;3\right )\)
\(\left [ -3;3\right ] \)
\(\left [ 0;3\right ] \)
A
9000027302
Level:
A
Identify the solution set of the following inequality.
\[
|x|\geq 5
\]
\(\left (-\infty ;-5\right ] \cup \left [ 5;\infty \right )\)
\(\left (-5;5\right )\)
\(\left (-\infty ;5\right )\cup \left (5;\infty \right )\)
\(\left [ -5;\infty \right )\)
9000027303
Level:
A
Identify the solution set of the following inequality.
\[
|x - 4|\leq 1
\]
\(\left [ 3;5\right ] \)
\(\left (-5;-3\right )\)
\(\left [ -5;-3\right ] \)
\(\left [ -1;4\right ] \)
9000027304
Level:
A
Identify the solution set of the following inequality.
\[
|x - 1| > 10
\]
\(\left (-\infty ;-9\right )\cup \left (11;\infty \right )\)
\(\left (-\infty ;9\right )\cup \left (11;\infty \right )\)
\(\left [ 11;\infty \right )\)
\(\left (-\infty ;10\right )\cup \left [ 11;\infty \right )\)
9000027305
Level:
A
Identify the solution set of the following inequality.
\[
|x + 2| < 1
\]
\(\left (-3;-1\right )\)
\(\left (1;3\right )\)
\(\left [ -1;3\right ] \)
\(\left [ -2;0\right ] \)
9000027306
Level:
A
Identify the solution set of the following inequality.
\[
|x + 3|\geq 6
\]
\(\left (-\infty ;-9\right ] \cup \left [ 3;\infty \right )\)
\(\left (-\infty ;3\right ] \cup \left [ 6;\infty \right )\)
\(\left (-\infty ;-3\right )\cup \left (9;\infty \right )\)
\(\left [ -3;6\right ] \)
9000028105
Level:
A
Given graph of the linear function \(g\),
find the solution set of the inequality \(g(x)\leq 0\).
\([ 6;\infty )\)
\(\mathbb{R}\)
\((-\infty ;2.4] \)
\((-\infty ;-2.3] \)
9000028306
Level:
A
Find the sum of all real solutions of the following equation.
\[
\left (3 - x\right )\left (x^{2} - 4\right ) = 0
\]
\(3\)
\(0\)
\(2\)
\(5\)
9000027307
Level:
A
Identify the solution set of the following inequality.
\[
|2x - 6|\leq 3
\]
\(\left [ 1.5;4.5\right ] \)
\(\left [ 0;6\right ] \)
\(\left (2;4\right )\)
\(\left [ -1;5\right ] \)
9000027309
Level:
A
Identify the solution set of the following inequality.
\[
|3x + 2| < -1
\]
\(\emptyset \)
\(\left (1;3\right )\)
\(\left [ -1;3\right ] \)
\(\left [ -2;0\right ] \)