Doesn’t this also imply that
i == 1becauseCBhas zero length, forcingACandABto be coincident? That sounds like a disproving contradiction to me.
Now calculate the angles
That’s actually pretty easy. With CB being 0, C and B are the same point. Angle A, then, is 0, and the other two angles are undefined.
No thank you
You need to add some disclaimer to this diagram like “not to scale”…
It’s to scale.
Which scale is left as an exercise to the reader.
I really don’t think it is.
Looks like a finite state machine or some other graph to me, which just happens to have no directed edges.
Turn around…
Bright eyes.
This is why a length of a vector on a complex plane is |z|=√(z×z). z is a complex conjugate of z.
[ you may want to escape the characters in your comment… ]
I’ve noticed that, if an equation calls for a number squared, they usually really mean a number multiplied by its complex conjugate.
Too complexe for me ;)
Isn’t the squaring actually multiplication by the complex conjugate when working in the complex plane? i.e., √((1 - 0 i) (1 + 0 i) + (0 - i) (0 + i)) = √(1 + - i2) = √(1 + 1) = √2. I could be totally off base here and could be confusing with something else…
I think you’re thinking of taking the absolute value squared, |z|^2 = z z*
Turn around…
Every now and then, I get a little bit lonely and you’re never coming 'round
Exactly what I thought of, but then I was like… nah that’s too cheesy
Too cheesy?!
Stop daydreaming 😁
The length would be equal to the absolute value