Sep 16, 2016 · This is possible for $r=\sin (2θ)$: Polar to cartesian form of $ r = \sin (2\theta)$ Surely there is some trig identity that may substitute for $cos (2θ)$ and allow for a similar coordinates transfer.

Feb 27, 2018 · Converting from Polar form to Cartesian Form Ask Question Asked 7 years, 8 months ago Modified 7 years, 8 months ago

Mar 11, 2015 · 3 Normally an integral in Cartesian coordinates is a two dimensional integral over some region of the plane, not a one dimensional interval as in your example. If it is a simple rectangular …

In polar coordinates the position and the velocity of a point are expressed using the orthogonal unit vectors $\mathbf e_r$ and $\mathbf e_\theta$, that, are linked to the orthogonal unit cartesian …

Jul 4, 2022 · From cylindrical velocity to cartesian Ask Question Asked 3 years, 4 months ago Modified 3 years, 4 months ago

Aug 28, 2021 · How to convert from radial / polar velocity to cartesian velocities Ask Question Asked 4 years, 2 months ago Modified 4 years, 2 months ago

Apr 13, 2021 · As far as I am aware, converting unit vectors from Cartesian to polar coordinates works as follows Express the transformation rules $$ x = r \\cos \\theta \\\\ y = r \\sin \\theta $$ Express the …

Oct 8, 2020 · Cartesian velocity to polar velocity (Velocity Field Context) Ask Question Asked 5 years, 1 month ago Modified 5 years, 1 month ago

Mar 19, 2016 · I haven't been able to find an answer to velocity component transformation from polar to Cartesian on here, so I'm hoping that someone might be able to answer this question for me. I am …

So regarding part (a); I multiplied by r and now I have X=cos^2 (θ)+sinθcosθ and Y=sin^2 (θ)+sinθcosθ. So would this be Cartesian form? How do I convert it to parametric?