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@agent0smith
I got \[x= (\rho+a)\cos(s/(\rho+a))\]
\[y= (\rho+a)\sin (s/(\rho+a))\]
I'm not sure if my approach is right. I used the fact that s=r*theta to find theta
I think I can also use projection of r onto e1,but not sure how to use it
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@phi can we lend your mind?
the central angle is x= s/p the y coord will be p sin x the x coord will be a+p cos x
Aren't they asking x and y coordinates relative to O. Which is why I found the O's angle
|dw:1473542604976:dw|
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