Sorry, but it doesn't really.
Just because we simplify concepts to begin the teaching process, doesn't make them complete.
We have to simplify basic concepts just to start young minds on their path.
The difference between a 100 level physics course, versus being able to solve real world dynamics is not an easy gap to close.
I’m all ears - from the first post I had hoped someone really on top of physics and engineering would explain the calculations to obtain a rough answer to only a few decimal places. Honestly, I assumed this would be a no brainer for someone smart, and I’ll be the first person to accept a good calculation and give that person credit for figuring it out. We have a simple example from Quickloads and my elementary understanding of physics and junior high algebra gets an answer with 3% error of Quickloads. Does anyone have a calculation within 2%?
Show me any evidence or passage out of an advanced engineering or physics book that says in a closed system with two bodies moving away from each other due to internal forces, that basic physics doesn’t apply.
This has to be one of the simplest problems, a simple linear displacement in one direction of the rifle of known weight and a bullet of known mass and displacement due to internal forces going the opposite direction for a known distance. Powder has an initial location and expands to fill the barrel behind the bullet - a known mass and known location of the center of mass at the point in time the bullet is ready to leave.
So far the engineers have said:
- It can’t be computed because the pressure curve can’t be known.
- It can’t be computed because of gasses escaping out of the barrel.
- It can’t be computed because the calculus Involved would cause our brains to explode.
- It can’t be computed because time can’t be factored out of the mass x velocity = mass x velocity conservation of momentum equation even though junior high algebra shows it can for a fixed moment in time.
- It can’t be computed because I don’t have an advanced engineering degree.
- It can’t be computed because the center of mass of a closed system does’t stay constant with only internal forces.
- It can’t be computed because simple problems are really much more involved in the real world.
- It can’t be computed because copy and paste quotes from various universities is bad science.
- It can’t be computed with simple equations.
- It can’t be computed because what is shown on the boy and paddle board doesn’t really occur.
- It can’t be computed because we have to use the formula for total recoil after the bullet leaves the barrel.
Sweet baby Jesus I hope somebody can eventually produce any evidence or formula that applies to the moment the bullet is about to leave the barrel, and actually work the Quickload problem.
Almost 150 posts and it seems like a disagreement with basic physics, that nobody can back up.
I’m all ears from the first post until now.