CaptBevvil
I HAVE A DEGREE IN FYSIKS!
Posts: 798
No, you added a sum of the final and initial velocity. Delta v would be the "Change" or difference which would be vf-vi. Though, again, you could easily make the mistake (or fiddle) if you assumed vi = 0 such that vf-vi and vf+vi would both equal vf. All you did was take the average of the two velocities and then solved for d. No delta v was added.
Apparently it's: "Weasle Stomping Day.mp3"
No, apparently you THINK you know how the math works. This is nature, you can't just 'fiddle' with the numbers to suite your whim. See String Theory.
Wow, another weasle attempt. I can't say I expected anything less. Just because it's in a newtonian environment (where no external work is performed) doesn't mean that Kinetic Energy doesn't change.
If it weren't true? I would agree. Do you know what W (or correctly W[ext] or W[nc]) represents or are you just copying from an online source?
This is nature, not some random numbers. These varibles have meaning. Again, you can't just change them at a whim to suite your needs. The relationship delta v is precisely (vf - vi) and you cannot alter that relationship solely on the basis that it may or may not be mathematically allowed. BTW, in case you couldn't tell, using the mean dropped the delta and added the (1/2) and t value from vf = vi + aΔt to d = (1/2)(vi + vi + at)t.
No, you eliminated a delta relationship and added an erroneous (1/2) and t value. The (1/2) takes care of the erroneous (1/2) that's in front of the KE relationship, the elimination of the delta relationship along with the erroneous t value gives you a t^2 which is what results in the ultimate ^2 of the v value in the KE relationship.
Except that you're still using the mean which is creating the erroneous value.
Yeah, as long as you keep taking the mean.
Your absolutely right, KE has absolutely nothing to do with conservation of momentum or energy. However (1/2)mv^2 compliments the need for PE to create the conservation of momentum/energy relationship.
Sure, and while we're at it, if we wanted to determine the height a doorway should be, we can just take the mean (average height of the people who will use it) and square it. YEAH! That'll work great!
Sorry, that is incorrect. It was Mr. Leibniz who prefered the [sum] of mv^2 for the motion relationship (Kinetic Energy). While the principle may have come from Mr. Newton, he (and others) prefered the [sum] of mv or conservation of momentum. Many of the engineers of the time, however, argued that mv was 'not adequate for practical calculations' and again made use of Mr. Leibniz's principle. Then Mr. Coriolis and Mr. Poncelete recalibrated the 'Kinetic Energy to work conversion constant' to the current (1/2)[sum] of mv^2.
Do you want to rethink your position?
"The solution is simple."