![SOLVED: The polar equation for an ellipse is shown below. r = a(1 - e^2) / (1 - e cos(θ))^2 Use this information to write the polar form of the equation of the conic. SOLVED: The polar equation for an ellipse is shown below. r = a(1 - e^2) / (1 - e cos(θ))^2 Use this information to write the polar form of the equation of the conic.](https://cdn.numerade.com/ask_images/6689d63871dd4fc28d9bd80bed338f3f.jpg)
SOLVED: The polar equation for an ellipse is shown below. r = a(1 - e^2) / (1 - e cos(θ))^2 Use this information to write the polar form of the equation of the conic.
![SOLVED: The polar equation of an ellipse with a focus at the origin, semi-major axis a, and eccentricity e can be written in the form: a(1 - e^2) = 1 + ecos(θ) SOLVED: The polar equation of an ellipse with a focus at the origin, semi-major axis a, and eccentricity e can be written in the form: a(1 - e^2) = 1 + ecos(θ)](https://cdn.numerade.com/ask_images/29bf2513078d41f7ba02f0914f74cb9b.jpg)
SOLVED: The polar equation of an ellipse with a focus at the origin, semi-major axis a, and eccentricity e can be written in the form: a(1 - e^2) = 1 + ecos(θ)
![Conics in Polar Coordinates: Example 2: Ellipse (Notes) — Steemit | Coordinates, Ellipse, Easy tutorial Conics in Polar Coordinates: Example 2: Ellipse (Notes) — Steemit | Coordinates, Ellipse, Easy tutorial](https://i.pinimg.com/originals/dc/16/93/dc1693ab486dbac53b8a9e0453d7afc8.jpg)