Is there even a way to graph \(\imath\)? I believe that the answer to that is no.
\(\imath\) as in \(\sqrt{-1}\).
Yes, you can graph it.
what is \[\imath\] \(\hat\imath\) is the unit vector in the x direction
Hmm. I meant the \(i\).
The complex number.
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well you have used the wrong symbol, the imaginary unit has a dot \(i\)
I have heard of a complex plane, but can we graph it on a normal graph? The Cartesian one.
you'll need an Argand diagram Parth
Ok. I'd now be posting another question related to the complex plane.
Argand Diagram?
the normal cartesian graph dosen't have an imaginary direction
Knew it!
Argand diagram is just complex plane
If you're in America, they likely don't call it the "Argand Diagram" in anything pre-Engineering.
fortunately im not in america
...yes, it's tragic.
I get "What the heck is an Argand diagram" repeatedly...
Haha, me neither. I'd have been this kid who would've been hanging out with other kids all the time; nothing constructive.
The distinction is to note that it is "like" a cartesian plane, but it IS NOT a cartesian plane. In that where 'y' is real, 'i' is NOT real.
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