9000018002
Level:
B
Assuming positive integer \(x\),
solve the following inequality.
\[
-5x\geq - 1
\]
\(x\in \emptyset \)
\(x\in \left \{0\right \}\)
\(x\in \left (0; \frac{1}
{5}\right ] \)
\(x\in \left \{\frac{1}
{5}\right \}\)
Linear equations and inequalities
9000018003
Level:
B
Assuming \(x\in \left (0;3\right ] \),
solve the following inequality.
\[
6 - 2x\leq 3x - 4
\]
\(x\in \left [ 2;3\right ] \)
\(x\in \left (0;3\right ] \)
\(x\in \left (0;2\right ] \)
\(x\in \left (0;\infty \right )\)
9100018007
Level:
B
Graph the solution of the following inequality.
\[
-x < 3
\]
9100018008
Level:
B
Graph the solution of the following inequality.
\[
\frac{x}
{2}\geq 3
\]
9100018009
Level:
B
Graph the solution of the following inequality.
\[
0\geq 3x
\]
9100018108
Level:
B
Graph the solution of the following inequality.
\[
\frac{x - 5}
{2} \leq 2\left (x + 1\right )
\]
9100018109
Level:
B
Solve the following inequality and choose the diagram that shows the correct solution set marked in red on the number line.
\[
1 -\frac{x - 4}
{5} \geq \frac{4x}
{5}
\]
9100021805
Level:
B
Identify a picture which shows the graphical solution of the following inequality in red.
\[
\frac{1}
{2}x + 1\leq 3x - 4
\]
