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Let z1 and z2 be roots of the equation z2+pz+q=0, where the coefficients p and q may be complex .... Let z1 and z2 be roots of the equation z2+pz+q=0, where the coefficients p and q may be complex ....
Let z1​ and z2​ be roots of the equation z^2 +pz+q=0, where p and q may be complex numbers #iitjee Let z1​ and z2​ be roots of the equation z^2 +pz+q=0, where p and q may be complex numbers #iitjee
|z_1*z_2|=|z_1|*|z_2| [Algebraic Proof, Further Pure Mathematics - Complex Numbers] |z_1*z_2|=|z_1|*|z_2| [Algebraic Proof, Further Pure Mathematics - Complex Numbers]
Q47- The origin and the roots of the equation z^2+pz+q=0 form an equilateral triangle, if Q47- The origin and the roots of the equation z^2+pz+q=0 form an equilateral triangle, if
Let `z_1 and z_2` be theroots of the equation `z^2+az+b=0` z being complex. Further, Let `z_1 and z_2` be theroots of the equation `z^2+az+b=0` z being complex. Further,
The origin and the roots of the equation z^2 + pz + q = 0 form an equilateral triangle If - | 12... The origin and the roots of the equation z^2 + pz + q = 0 form an equilateral triangle If - | 12...
Let z_(1),z_(2) be the roots of the equation z^(2)+az+12=0 and z_(1),z_(2) form an equilateral ... Let z_(1),z_(2) be the roots of the equation z^(2)+az+12=0 and z_(1),z_(2) form an equilateral ...
Complex Numbers : Roots of a quadratic equation - conjugate pairs : ExamSolutions Complex Numbers : Roots of a quadratic equation - conjugate pairs : ExamSolutions