असमानता \( |x-3|\geq 2 \) का सही हल कौन सा है?
What is the correct solution of \( |x-3|\geq 2 \)?
Explanation opens after your attempt
A. \(x\leq 1\) या \(x\geq 5\)\(x\leq 1\) or \(x\geq 5\)
Concept
\( |x-3|\geq 2 \) means \(x-3\leq -2\) or \(x-3\geq 2\). Greater-distance questions give two outer intervals.
Why this answer is correct
The correct answer is A. \(x\leq 1\) या \(x\geq 5\) / \(x\leq 1\) or \(x\geq 5\). \( |x-3|\geq 2 \) means \(x-3\leq -2\) or \(x-3\geq 2\). Greater-distance questions give two outer intervals.
Exam Tip
\( |x-3|\geq 2 \) का अर्थ \(x-3\leq -2\) या \(x-3\geq 2\) है। अधिक दूरी वाले प्रश्नों में दो बाहरी भाग मिलते हैं।
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