I have seen in a book that:
$\exp (j*\tan^{-1}(4/3))=\exp (j*53.1)$, where $53.1$ is in degrees
How did he reach that value?
Note that $\tan^{-1}(4/3)$ can be seen also as $1/\tan (3/4)$
I have seen in a book that:
$\exp (j*\tan^{-1}(4/3))=\exp (j*53.1)$, where $53.1$ is in degrees
How did he reach that value?
Note that $\tan^{-1}(4/3)$ can be seen also as $1/\tan (3/4)$
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OK so i found out on my own with the help of matlab !! Matlab is a great tool who saved me !
So the arctan(3/4) is the value in radians whos tangent equals arctan(3/4) arctan(4/3) = 0.927295218
Matlab helped a lot !