find the Quad poly. whose Zeroes
are 2 + √5/2 and 2-√-5/2
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Given that
αx2−x+a=0 has distinct real roots.
Hence the discriminant of this quadratic equation should be greater than zero
If ax2+bx+c=0 then b2−4ac>0
Here, a=α,b=−1,c=a
⇒(−1)2−4αa>0
⇒1−4αa>0 (1)
Given that if x1,x2 are the roots, ∣x1−x2∣<1
⇒(x1−x2)2<1
We know that
⇒(x1−x2)2=(x1+x2)2−4x1x2
⇒(x1
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