Consider a z^2+b z+c=0, where a, b, c ∈ R and 4 a cb^2. (i) If z_1 and z_2 are the roots of the e...

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If `z_1 and z_2` are the roots of the equation `az^2 + bz+c = 0, a, b, c in` complex number If `z_1 and z_2` are the roots of the equation `az^2 + bz+c = 0, a, b, c in` complex number
If `z_1 and z_2` are the roots of the equation `az^2 + bz+c = 0, a, b, c in` complex number If `z_1 and z_2` are the roots of the equation `az^2 + bz+c = 0, a, b, c in` complex number
Consider a quadratic equation az^2+bz+c=0, where a,b,c are complex numbers. The condition that the Consider a quadratic equation az^2+bz+c=0, where a,b,c are complex numbers. The condition that the
The Equation zz* + az* + a*z + b = 0 is a Circle if |a|² is greater than equal to b. The Equation zz* + az* + a*z + b = 0 is a Circle if |a|² is greater than equal to b.
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z^4+z^2+1=0 z^4+z^2+1=0
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If one root of `z^2 + (a + i)z+ b +ic =0` is real, where `a, b, c in R` , then `c^2 + b-ac=` If one root of `z^2 + (a + i)z+ b +ic =0` is real, where `a, b, c in R` , then `c^2 + b-ac=`