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Show that arg(-1)=π
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arg(-1) ?
The complex argument of -1?
For @jdoe0001 , and a hint for @daniel.ohearn1 For any complex number z (and real numbers are complex numbers with 0 for the imaginary part), we can write them in two forms: z = x + iy, or z = |z|e^(iΘ) . Theta, Θ, is also known as 'the complex argument of z', or arg(z) z = |z|e^(iΘ) is also written, for engineers at least, z = |z|angle(Θ) I'll add a diagram to clarify.
probably you want to figure \[ e^{i x} = \cos(x) + i \sin(x) \] and you wan that to be -1
or you can plot -1 |dw:1464735416688:dw|
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