Find the range of values of x, which satisfy :

$-\dfrac{1}{3} \le \dfrac{x}{2} + 1\dfrac{2}{3} \lt 5\dfrac{1}{6}$

Graph, in each of the following cases, the values of x on different real number lines:

(i) x ∈ W

(ii) x ∈ Z

(iii) x ∈ R

Given : A = {x : -8 < 5x + 2 ≤ 17, x ∈ I}

B = {x : -2 ≤ 7 + 3x < 17, x ∈ R}

Where R = {real numbers} and I = {integers}

Represent A and B on two different numbers lines. Write down elements of A ∩ B.

Given that x ∈ I, solve the inequation and graph the solution on number line :

3 ≥ $\dfrac{x - 4}{2} + \dfrac{x}{3} \ge 2$

The maximum value of x for the inequation 4x ≤ 12 + x is :

1. 5

2. 4

3. 3

4. 2.4