Решите систему неравенств: $$ \left\{\begin{array}{c}x-3 \ x \leq 1\end{array} ight. $$ Babepnte orseт: $$ x \in[1 ; \infty) $$ $$ x \in(-\infty ;-3) $$ $$ x \in[-3 ; 1) $$ $$ x \in(-3 ; 1] $$ $$ x \in[-3 ; 1] $$

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Решите систему неравенств: $$ \left\{\begin{array}{c}x>-3 \ x \leq 1\end{array}ight. $$ Babepnte orseт: $$ x \in[1 ; \infty) $$ $$ x \in(-\infty ;-3) $$ $$ x \in[-3 ; 1) $$ $$ x \in(-3 ; 1] $$ $$ x \in[-3 ; 1] $$

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Решение: $$ x \in[-3 ; 1] $$. Solve the system of equations $$ x>-3;x\leq 1 $$. Solve the inequality by following steps: - step0: Solve for $$x$$: $$x>-3;x\leq 1$$ - step1: Separate into two inequalities: $$\left\{ \begin{array}{l}x>-3\x\leq 1\end{array}ight.$$ - step2: Find the intersection: $$-3

Решите систему неравенств: \( \left\{\begin{array}{c}x>-3 \\ x \leq 1\end{array}\right. \) Babepnte orseт: \( x \in[1 ; \infty) \) \( x \in(-\infty ;-3) \) \( x \in[-3 ; 1) \) \( x \in(-3 ; 1] \) \( x \in[-3 ; 1] \)

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Решите систему неравенств: \( \left\{\begin{array}{c}x>-3 \\ x \leq 1\end{array}\right. \) Babepnte orseт: \( x \in[1 ; \infty) \) \( x \in(-\infty ;-3) \) \( x \in[-3 ; 1) \) \( x \in(-3 ; 1] \) \( x \in[-3 ; 1] \)

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