यदि \(x^2-Sx+P\) के शून्यक \(2\sqrt{3}+1\) और \(2\sqrt{3}-1\) हैं, तो (S) और (P) क्या हैं?
If the zeroes of \(x^2-Sx+P\) are \(2\sqrt{3}+1\) and \(2\sqrt{3}-1\), what are (S) and (P)?
Explanation opens after your attempt
Correct Answer
A. \(S=4\sqrt{3}\), (P=11)
Concept
The sum is \(4\sqrt{3}\) and the product is (\(2\sqrt{3}\)2-1=11). (S) equals the sum and (P) equals the product.
Why this answer is correct
The correct answer is A. \(S=4\sqrt{3}\), (P=11). The sum is \(4\sqrt{3}\) and the product is (\(2\sqrt{3}\)2-1=11). (S) equals the sum and (P) equals the product.
Exam Tip
योग \(4\sqrt{3}\) और गुणनफल (\(2\sqrt{3}\)2-1=11) है। (S) योग और (P) गुणनफल के बराबर है।
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