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Let \({z}_{1}\) and \({z}_{2}\) be two roots of the equation \({z}^{2}+az+b=0,\) being complex. Further assume that the …

Q1

Let \({z}_{1}\) and \({z}_{2}\) be two roots of the equation \({z}^{2}+az+b=0,\) being complex. Further assume that the origin, \({z}_{1}\) and \({z}_{2}\) form an equilateral triangle. Then

a

\({a}^{2}=b\)

b

\({a}^{2}=2b\)

c

\({a}^{2}=3b\)

d

\({a}^{2}=4b\)

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