यदि सर्पिल में पहला कर्ण \(OB=\sqrt{2}\) है, तो \(\sqrt{10}\) तक पहुंचने के लिए (OB) के बाद कितने नए (1) इकाई वाले लंब चरण चाहिए?

If the first hypotenuse in the spiral is \(OB=\sqrt{2}\), how many new perpendicular steps of (1) unit are needed after (OB) to reach \(\sqrt{10}\)?

Author: Muft Shiksha Editorial Team Published:
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Correct Answer

C. (8)

Step 1

Concept

From \(\sqrt{2}\) to \(\sqrt{10}\), the number under the root increases by (8), so (8) new steps are needed. Each step increases the inner number by (1).

Step 2

Why this answer is correct

The correct answer is C. (8). From \(\sqrt{2}\) to \(\sqrt{10}\), the number under the root increases by (8), so (8) new steps are needed. Each step increases the inner number by (1).

Step 3

Exam Tip

\(\sqrt{2}\) से \(\sqrt{10}\) तक वर्गमूल के अंदर संख्या (8) बढ़ती है, इसलिए (8) नए चरण चाहिए। हर चरण अंदर की संख्या को (1) बढ़ाता है।

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Mathematics Answer, Explanation and Revision Hints

यदि सर्पिल में पहला कर्ण \(OB=\sqrt{2}\) है, तो \(\sqrt{10}\) तक पहुंचने के लिए (OB) के बाद कितने नए (1) इकाई वाले लंब चरण चाहिए? / If the first hypotenuse in the spiral is \(OB=\sqrt{2}\), how many new perpendicular steps of (1) unit are needed after (OB) to reach \(\sqrt{10}\)?

Correct Answer: C. (8). Explanation: \(\sqrt{2}\) से \(\sqrt{10}\) तक वर्गमूल के अंदर संख्या (8) बढ़ती है, इसलिए (8) नए चरण चाहिए। हर चरण अंदर की संख्या को (1) बढ़ाता है। / From \(\sqrt{2}\) to \(\sqrt{10}\), the number under the root increases by (8), so (8) new steps are needed. Each step increases the inner number by (1).

Which concept should I revise for this Mathematics MCQ?

From \(\sqrt{2}\) to \(\sqrt{10}\), the number under the root increases by (8), so (8) new steps are needed. Each step increases the inner number by (1).

What exam hint can help solve this Mathematics question?

\(\sqrt{2}\) से \(\sqrt{10}\) तक वर्गमूल के अंदर संख्या (8) बढ़ती है, इसलिए (8) नए चरण चाहिए। हर चरण अंदर की संख्या को (1) बढ़ाता है।