If $A = \{ x \in R:|x - 2| 1\}$, $B=\left{x\in R:\sqrt{{x}^{2}-3}1\right}$ and $\ C = \{ x \in R:|x - 4| \geq 2\}$ and $Z$ is the set of all integers, then the number of subsets of the set $(A \cap B \cap C)^{c} \cap Z$ is

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If $A = \{ x \in R:|x - 2| > 1\}$, $B=\left{x\in R:\sqrt{{x}^{2}-3}>1\right}$ and $\ C = \{ x \in R:|x - 4| \geq 2\}$ and $Z$ is the set of all integers, then the number of subsets of the set $(A \cap B \cap C)^{c} \cap Z$ is

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If \(A = \{ x \in R:|x - 2| > 1\}\), \(B=\left{x\in R:\sqrt{{x}^{2}-3}>1\right}\) and \(\ C = \{ x \in R:|x - 4| \geq…

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If \(A = \{ x \in R:|x - 2| &gt; 1\}\), \(B=\left{x\in R:\sqrt{{x}^{2}-3}>1\right}\) and \(\ C = \{ x \in R:|x - 4| \geq…

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If \(A = \{ x \in R:|x - 2| > 1\}\), \(B=\left{x\in R:\sqrt{{x}^{2}-3}>1\right}\) and \(\ C = \{ x \in R:|x - 4| \geq…