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In a square root spiral, a student says that the point representing \(\sqrt{10}\) lies between 3 and 4 on the number line. Which evaluation is correct?
Correct answer and explanation
A. कथन सही है, क्योंकि \(3^2<10<4^2\)।The statement is correct, because \(3^2<10<4^2\).
Simple Explanation
सही विकल्प A है। \(3^2=9\) और \(4^2=16\) होने से \(9<10<16\), इसलिए \(3<\sqrt{10}<4\)। अतः सर्पिल का \(\sqrt{10}\) बिंदु 3 और 4 के बीच होगा। परीक्षा में निकटतम पूर्ण वर्ग जाँचें। / Option A is correct. Since \(3^2=9\) and \(4^2=16\), we get \(9<10<16\), so \(3<\sqrt{10}<4\). Thus, the \(\sqrt{10}\) point lies between 3 and 4. Exam tip: compare with nearby perfect squares first.
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