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

Match the LIST-I with LIST-II

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All points lying inside the triangle formed by the points (5, 0), (-1, 2) and (1, 3) satisfy :

(A) $3x + 2y - 18 > 0$

(B) $3x + 2y > 0$

(C) $2x + y + 13 < 0$

(D) $2x - 3y - 12 < 0$

(E) $2x - 3y + 12 > 0$

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The inequality $\frac{5x - 2}{3} - \frac{7x - 3}{5} > \frac{x}{4}$ holds when

If $a > b$ and $c < 0$, then which of the following is NOT correct?

(A) $ac < bc$

(B) $a + c < b + c$

(C) $a - c < b - c$

(D) $ac > bc$

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

If $\mathbb{Z}$ and $\mathbb{R}$ denote set of integers and set of real numbers respectively, then match List I with List II.

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