Thecomplementary and elliptic properties of parabolic trajectories
The complementary and elliptic properties of parabolic trajectories
Recommended For You
Wednesday, January 27, 2021
Nikola Tesla
I do not think you can name many great inventions that have been made by married men
Albert Einstein
Imagination is more important than knowledge.
Are the dots placed on the peak of each parabola? That was what I assumed, but to my eye, it doesn’t look like that is true for the ones on the bottom of the eclipse.
[mp4 link](https://g.redditmedia.com/NP0gS1h2IOIaNTqIOyOhX7x0rK3cV5FCiSz4w6oidwQ.gif?fm=mp4&mp4-fragmented=false&s=834114dd06f83a87651c4ba642f9bb18)
—
This mp4 version is 95.47% smaller than the gif (660.67 KB vs 14.24 MB).
—
*Beep, I’m a bot.* [FAQ](https://np.reddit.com/r/anti_gif_bot/wiki/index) | [author](https://np.reddit.com/message/compose?to=MrWasdennnoch) | [source](https://github.com/wasdennnoch/reddit-anti-gif-bot) | v1.1.2
Anyone got a similar gif where they all go the same height? Would be great for teaching SUVAT in 2D.
What is the formula for the former ellipse of dots?