Take a look at the rightmost figure at the bottom (the leftmost figure will be used at the end of this answer).. Let us concentrate on the blue circles. Their common property : all of them pass through 2 fixed points on the x-axis that are $(-2,0)$ and $(2,0)$.
Output: The real part of complex number is : 5.0 The imaginary part of complex number is : 3.0. Explanation: Phase of complex number Geometrically, the phase of a complex number is the angle between the positive real axis and the vector representing a complex number.This is also known as the argument of a complex number.Phase is returned using phase(), which takes a complex number as an argument.
The complex number z = a + ib is represented with the real part - a, with reference to the x-axis, and the imaginary part-ib, with reference to the y-axis. Let us try to understand the two important terms relating to the representation of complex numbers in the argand plane. The modulus and the argument of the complex number.
What is the Argument of Complex Numbers? The Argument of a Complex Number is an angle that is inclined from the real axis towards the direction of the Complex Number which is represented on the Complex plane. We can denote it by "θ" or "φ" and can be measured in standard units "radians".

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Arg [z] is left unevaluated if z is not a numeric quantity. Arg [z] gives the phase angle of z in radians. The result from Arg [z] is always between and . Arg [z] has a branch cut discontinuity in the complex z plane running from to 0. Arg [0] gives 0. Arg can be used with Interval and CenteredInterval objects. » Arg automatically threads over 5Jd2dqT.
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    • what is arg z of complex number