You can enter each of the the complex numbers z1,2 in either the "standard" form z = x + yi, where x is its real part and y is imaginery part, or in its "phasor" (exponential) form z = | z | eφ , where | z | is its modulus and φ is its phase.
First complex number
z1 =
+ i
its phasor form
=
⋅ ei
Second complex number
z2 =
+ i
its phasor form
=
⋅ ei
Conjugate
z1 =
0
z2 =
0
Modulus
| z1 | =
0
| z2 | =
0
Adition
z1 + z2 =
0
Subtraction
z1 - z2 =
0
Multiplication
z1 ⋅ z2 =
0
Division
z1z2 =
0
Square root
√
z1
=
0
√
z2
=
0
Exponential
ez1 =
1
Power
z1z2 =
1
Natural Logarithm (elog(z) = z)
log(z1) =
-Infinity
Sine
sin(z1) =
0
Cosine
cos(z1) =
1
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