Bất phương trình $\dfrac{{3x + 5}}{2} - 1 \le \dfrac{{x + 2}}{3} + x$ có bao nhiêu nghiệm nguyên lớn hơn \( - 10?\)

$\left( { - \,\infty ; - \dfrac{1}{3}} \right) \cup \left( {1; + \,\infty } \right).$              

\(\left( {1; + \,\infty } \right).\)

$\left( { - \,\infty ; - \dfrac{1}{3}} \right).$

$\left( { - \,\infty ;\dfrac{1}{3}} \right).$

\(S = \left( { - \infty ;1 - \sqrt 2 } \right).\)

\(S = \left( {1 - \sqrt 2 ; + \infty } \right).\)

$S = \mathbb{R}.$

$S = \emptyset .$

\(\left\{ \begin{array}{l}a \ne 0\\b = 0\end{array} \right..\)

\(\left\{ \begin{array}{l}a > 0\\b > 0\end{array} \right..\)

\(\left\{ \begin{array}{l}a = 0\\b \ne 0\end{array} \right..\)

\(\left\{ \begin{array}{l}a = 0\\b \le 0\end{array} \right..\)

$3.$

$5.$

$9.$

không giới hạn.

\(x \in \left[ { - 1; + \infty } \right).\)

\(x \in \left( { - 1; + \infty } \right).\)

\(x \in \left[ { - 1; + \infty } \right)\backslash \left\{ 2 \right\}.\)

\(x \in \left( { - 1; + \infty } \right)\backslash \left\{ 2 \right\}.\)