Match List - I with List - II.

List - I	List - II
(A) The solution set of the inequality $-5x > 3$, $x \in R$, is	(I) $\left[\frac{20}{7}, \infty\right)$
(B) The solution set of the inequality is, $\frac{-7x}{4} \leq -5$, $x \in R$ is,	(II) $\left[\frac{4}{7}, \infty\right)$
(C) The solution set of the inequality $7x - 4 \geq 0$, $x \in R$ is,	(III) $\left(-\infty, \frac{7}{5}\right)$
(D) The solution set of the inequality $9x - 4 < 4x + 3$, $x \in R$ is,	(IV) $\left(-\infty, -\frac{3}{5}\right)$

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Match List-I with List-II

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Which of the following are correct?

A. If $|x-5|<2$, then $x \in (3,7)$

B. If $|x-1|<4$, then $x \in (-3,5)$

C. If $|x-2|<6$, then $x \in (4,8)$

D. If $|x-4|<1$, then $x \in (-3,5)$

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The solution set of $6 \leq -3(2x - 4) < 12$, $x \in R$ is:

The solution set $\{x: x \in R, 3x-2 < x+2 \le 2x+6\}$ (Where $R$ is set of real numbers) is :

The solution set of the inequation $4x + 3y > 5$ is

The solution set of inequality $3x + 5y < 4$ is