Totally leaving my comfort zone here, but aren't momentum and energy two sides of the same coin according to Einstein's theory of relativity? Any MIT alumni present?
Shiny ball stop on flipper. More pretty.Fire bad. Tree pretty.
Yes, they're part of the same four-dimensional vector. But all four components are independently conserved (three of momentum and one of energy), which is how the Newtonian case falls out in the appropriate limit.
I personally suspect the detailed answer to my question involves the physics of the flipper solenoid coil and lever mechanism, but I'm not sure. Just saying the momenta cancel isn't a sufficient explanation, since the momenta also cancel in a head-on collision between two rubber balls where they both go bouncing away afterward.
I believe it's true that the ball pushes back on the flipper and cancels its upward motion. But why isn't it just as easy for the ball to cause a momentary downward motion in a held flipper, with the same net effect of energy absorption (transformed to a moving reference frame)? I think the magnetic forces in the latter case are actually smaller, since the higher-resistance hold coil is engaged. But somehow the held flipper acts more like an immovable rigid body.
What if the flipper, being at the end of it's hinge joint limit, at the frame after contact actually bounces back from it?
Then if would be like a super quick drop catch.
I agree with you Bonzo, having watched a lot of Kerin Bowens, I've thought a lot about what's actually going on in a live catch. I've come to the conclusion that the speeds cancel each other out. Rather like two cars hitting each other on a highway, they both come to a complete stand still, don't they!?