If the difference of the roots of x^2 - px + q = 0 is unity, then(a) p^2 + 4q = 1 (b) p^2 - 4q = 1

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"If the difference of the roots of the equation, `x^2+p x+q=0` be unity, then `(p^2+4q^2)` equals to "If the difference of the roots of the equation, `x^2+p x+q=0` be unity, then `(p^2+4q^2)` equals to
If the difference of the roots of `x^2-p x+q=0` is unity, then ltbr gt a) `p^2+4q=1` b) `p^2 If the difference of the roots of `x^2-p x+q=0` is unity, then ltbr gt a) `p^2+4q=1` b) `p^2
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If the roots of the equation x^2-p x+q=0 differ by unity then (A) p^2=1-4 q (B) p^2=1+4 q (C) q^2... If the roots of the equation x^2-p x+q=0 differ by unity then (A) p^2=1-4 q (B) p^2=1+4 q (C) q^2...
Roots differ by unity then relation between p,q with quadratic equation x^2-px+q=0 Roots differ by unity then relation between p,q with quadratic equation x^2-px+q=0
Exercise 4.6 Class 11 Q.4 | If Roots Of The Equation x²–px+q=0 Differ By Unity Prove That p²=4q+1 Exercise 4.6 Class 11 Q.4 | If Roots Of The Equation x²–px+q=0 Differ By Unity Prove That p²=4q+1