यदि (p(x)=mx+n) और (p(-5)=p(3)), तो (p(x)) रेखीय कब हो सकता है?
If (p(x)=mx+n) and (p(-5)=p(3)), when can (p(x)) be linear?
Explanation opens after your attempt
C. कभी नहींNever
Concept
From (p(-5)=p(3)), (-5m+n=3m+n), so (m=0). At (m=0), the polynomial is not linear.
Why this answer is correct
The correct answer is C. कभी नहीं / Never. From (p(-5)=p(3)), (-5m+n=3m+n), so (m=0). At (m=0), the polynomial is not linear.
Exam Tip
(p(-5)=p(3)) से (-5m+n=3m+n) और (m=0) मिलता है। (m=0) पर बहुपद रेखीय नहीं रहता।
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