
Originally Posted by
Skyylya
I was arguing on the base that this was theoretically realistic but if there are no parameters on the speed of the treadmill-ground then it is no longer theoretically realistic and there is no finite answer to the question as anything could be possible, or impossible.
I disagree. The parameters were very clearly defined in the original problem. It said specifically that at any point in time t, if the velocity of the plane is v(t), then the velocity of the treadmill is -v(t). As such, the parameters on the speed of the treadmill are as follows:
K > v(t) >= 0
where K = max| { V : an actual plane has achieved lift at velocity V at some time between 1900 and now } |
Are you saying that theoretically unrealistic problems do not have answers? That's odd, because mathematics does not depend on physics, it's the other way around. As long as the mathematics is valid, then so is the answer, regardless of how nonsensical the problem is.
I can talk about a plane with a velocity of 4 + 7i, where i is the square root of -1, and it makes for perfectly solvable problems.