Let $X = (c, 0)$. If I will rotate $X$ by, say, angle $\alpha = \frac{\pi}{4}$, how can I determine position of new angle?
Will it just be $X' = (c + \cos\alpha, \sin\alpha)$?
Let $X = (c, 0)$. If I will rotate $X$ by, say, angle $\alpha = \frac{\pi}{4}$, how can I determine position of new angle?
Will it just be $X' = (c + \cos\alpha, \sin\alpha)$?
It will be $(c\cos(\alpha),c\sin(\alpha))$
The distance of the point from the origin $(0,0)$ is $c$.
Initially, the angle was $0^o$ and now it is $\alpha^o$
So, the point becomes $(c\cos(\alpha),c\sin(\alpha))$