Show that the equation of the form z¯z + b¯z + ¯b z + c=0 represent a circle. || Complex number

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Equation of circle in Complex Plane is of the form Z Z bar + b bar Z + b Z bar + c = 0 @EAG Equation of circle in Complex Plane is of the form Z Z bar + b bar Z + b Z bar + c = 0 @EAG
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.
if z=x+iy then show that if z=x+iy then show that 'z bar(z)+2(z+bar(z))+b=0 'where b in r represents a circle'
Consider the equation az + bar(bz) + c =0, where a,b,c inZIf |a| ne |b|, then z represents | 12... Consider the equation az + bar(bz) + c =0, where a,b,c inZIf |a| ne |b|, then z represents | 12...
Consider the equation az + bar(bz) + c =0, where a,b,c inZ If |a| = |b| and barac ne b barc, the... Consider the equation az + bar(bz) + c =0, where a,b,c inZ If |a| = |b| and barac ne b barc, the...
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8. If z = x + iy, then show that zz ̅  + 2(z + z ̅ ) + b = 0, where b ∈ represents a circle. 8. If z = x + iy, then show that zz ̅  + 2(z + z ̅ ) + b = 0, where b ∈ represents a circle.