find-all-intersection-points-in-polar-coordinates-of-the-curves-r3cosr3costheta-

Question

Find all the non-origin intersection points (in polar coordinates) of the curves r=3cos⁡θr=3\cos	heta and r=1+2cos⁡θr=1+2\cos	heta for θ 	heta  in [0,2π)[0,2\pi).

Accepted Answer

(3,0)(3,0)

Answer

(1,0)(1,0) and (3,0)(3,0)

Answer

(0,π2)(0,	frac{\pi}{2}) and (3,0)(3,0)

Answer

(1,π)(1,\pi)

Find all the non-origin intersection points (in polar coordinates) of the curves r=3cosθr=3\(\cos\]\theta\) and r=1+2cosθr=1+2\(\cos\]\theta\) for θ \(\theta\) in [0,2π)[0,2\(\pi\)).

Find all the non-origin intersection points (in polar coordinates) of the curves $r equals 3 cosine theta$ and $r = 1 + 2 \cos θ$ for $θ$ in $open bracket 0 comma 2 pi close paren$ .