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GeoGebraGeoGebra Classroom

Graphical interpretation and visualizing the roots of complex function(Cubic): f(z)= a z³+ b z² + c z + d . Coefficients a, b, c and d are Complex numbers.

Move the Complex numbers a, b, c and d -Coefficients to get a new complex function(Cubic) and find its Roots. Graphical interpretation the Roots: the intersection of implicit functions, which are the zeroed real and imaginary parts of the complex function f(z), respectively: real(f(z))=0 and imaginary(f(z))=0.