Focus on what he sais at 3:00 in the video. Enough said.
What-the-he!! does that have to do with what we were talkin' about??
He's talkin' about
two separate masses,
both in motion,
powered by the same force, at the
same time, and during the
same time frame‼
At 3 minutes in, he says energy is the product of force times distance... that's true. But in the case of our billiard balls, the
force is applied to only one ball, by the cue stick, and for only a short (very short) distance. As the cue ball glides across the table, there is
no force applied to it (or, more correctly, work being done on it)... it is
momentum that carries it across the table. The distance (or time) it glides across the table is not part of the equation... period‼
When the cue ball strikes the stationary ball, the
force of
momentum pushes on the stationary ball for very brief moment in time and/or distance (and the stationary ball pushes back with it's momentum of zero). Now, remember, force
is not energy... energy expended (work) is the product of force and distance (which may, or may not be, measured by time), which is equal to the (in this case) kinetic energy (W=Fd=Ek). With the billiard balls, the principle of Conservation of Momentum applies, the momentum of one is transferred to the other, the stationary ball has zero momentum before the collision, but acquires the momentum of the moving ball after... and the moving ball acquires the zero momentum of the other.
So let's go back to the 3 ounce ball moving at
40 FPS striking the stationary 6 ounce ball. If the strike is square, the 6 ounce ball moves away from the collision at (almost)
20 FPS because the
force acting (working) on it is the
momentum... energy
is not force, but momentum is. The
kinetic energy that the 6 ounce ball
acquires is the
product of force (momentum) and distance (or time), the
kinetic energy of the moving ball is not part of the equation... period‼ Which is exactly what was stated 3 minutes into your video. And the striking ball?? Well, the force acting (working) on it at the collision was the momentum of the stationary ball (zero momentum)... and the product of zero force and anything equals zero kinetic energy. Also exactly what was stated 3 minutes into your video.
Now I know I said that kinetic energy didn't really exist, but that's not entirely true... I was playing with words to make a point. Kinetic energy is a scalar quantity, not a vector like momentum... kinetic energy has no directional force (it ain't a force at all). And if energy, no matter its form, can not be created nor destroyed, and only half of the energy possessed by the 3 ounce ball was transferred to the 6 ounce ball... where did the other half go?? Well the other part of that physics law is that energy can be converted... the other half of that kinetic energy was converted into several forms, such as sound energy, heat energy at impact, vibration, and whatnot. There ain't any such thing as a truly "closed system" (on this planet anyway)... there will always be loss of energy through conversions, as well as some loss of momentum (or force). That's why I said, "(almost) 20 FPS."
So how does all of this apply to splitting wood??
Well, you can claim all the kinetic energy you want... but the
force acting (working) to split the wood is momentum ('cause energy
is not force)... there is also, or should be, at least some force from the user at impact.
I can shoot a small steel wedge (or steel core bullet) from a gun at several thousand feet per second, and it would carry an awesome amount of kinetic energy... but it won't split the log.
Enough said.
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