यदि \(\sqrt{2}\) से \(\sqrt{16}\) तक सर्पिल में कर्ण बने हैं, तो इनमें कितनी पूर्णांक लंबाइयां मिलेंगी?
If hypotenuses are formed from \(\sqrt{2}\) to \(\sqrt{16}\) in the spiral, how many integer lengths will be obtained?
Explanation opens after your attempt
B. (3)
Concept
\(\sqrt{4}=2\), \(\sqrt{9}=3\), and \(\sqrt{16}=4\) are integers. Therefore, (3) integer lengths are obtained.
Why this answer is correct
The correct answer is B. (3). \(\sqrt{4}=2\), \(\sqrt{9}=3\), and \(\sqrt{16}=4\) are integers. Therefore, (3) integer lengths are obtained.
Exam Tip
\(\sqrt{4}=2\), \(\sqrt{9}=3\), और \(\sqrt{16}=4\) पूर्णांक हैं। इसलिए कुल (3) पूर्णांक लंबाइयां मिलेंगी।
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