Example 5: Horizontal Distance Traveled by a Projectile - 3Speak - YouTube - Summary - Notes - Playlist - Vector Functions playlist

In this video, I determine the vector formula for path of a projectile launched at an angle by integrating the acceleration due to gravity acting on it, and then integrating its velocity vector. When the y-component of the position vector is equal to zero (i.e. the object strikes the ground), the corresponding non-trivial time variable corresponds to the horizontal distance traveled. This distance is maximized when the launch angle is π/4 radians or 45 degrees.

#math #vectors #calculus #physics #education

MES askin' Jeremy Rys aka Alien Scientist tough questions 👀

Jeremy Rys aka Alien Scientist pretendin' like he doesn't know MES even though we've had similar interactions multiple times, including one last year 😹😹😹😹

AMAZING April 24, 1984 report by Thomas E. Bearden titled Star Wars Now! The Bohm-Aharonov Effect, Scalar Interferometry, and Soviet Weaponization!

Bearden outlines that electromagnetic "potentials", which he calls "scalars", are not just mathematical constructs used to derive the magnetic field, but are physical phenomena that can be manipulated and interfered with other scalar potentials to produce extraction or transfer of energy at a distance, as well as inertial or gravitational effects!

Report highlights:

• He worked with John Bedini.
• The Soviet Union tested many "cold explosions".
• Hypothesizes a scenario where a massive electrical fireball were to hit New York City.
• References scalar weapons as a "totally new kind of Directed Energy Weapon".
• References 5 Boeing 747 mystery planes flying through a giant mushroom.
• Cites radar invisibility and antigravity capabilities, and MUCH more!

Videos: AI Overview - Bearden & 9/11 - Bearden on Hutchison Effect - Martin Fleischmann

• Hive article

This Gemini AI-generated podcast-styled overview of the Thomas Bearden 1984 report is so realistic! 🤯

Included is a table of definitions for key concepts in the report.