\(x^2+\sqrt{x^2}+1\) को सामान्य कक्षा (9) परिभाषा में बहुपद क्यों नहीं माना जाता?
Why is \(x^2+\sqrt{x^2}+1\) not treated as a polynomial under the usual class (9) definition?
Explanation opens after your attempt
Correct Answer
B. क्योंकि चर मूल के अंदर हैBecause the variable is under a root
Concept
In class (9), when the variable is under a root, the power is not treated as a valid integer power. So it is not considered a polynomial.
Why this answer is correct
The correct answer is B. क्योंकि चर मूल के अंदर है / Because the variable is under a root. In class (9), when the variable is under a root, the power is not treated as a valid integer power. So it is not considered a polynomial.
Exam Tip
कक्षा (9) में चर मूल के अंदर हो तो घात पूर्णांक रूप में मान्य नहीं मानी जाती। इसलिए इसे बहुपद नहीं माना जाता।
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