Whatsoever single integral represent, Int(f(x)dx) = Square under function's graphic, isn't it? Could double or triple integral represent such an analogy?
Grateful for you answer, but it still remains discussible. For ex, integrand 1 (f(x) as I see?) taken on dxdydz. How many dims it will give in answer? f(x)dx = 2 dim and f(x)dxdydz = 4 dim.
Am I mistaken?
Very simple question for you, friends.
As is well known, usual integral has interpretation as square under function's graphic.
Then, what is double (and triple) integral by analogue?
Thanks!
When quantum mechanic just appeared, there arised a question: what concept (and equation as well) must be chosen from classical mechanic as fundamental, particles as field or particles as point objects. Currently field concept has won. Is it correct solution?
Hi!
While computer programming Us encountered problem of exact calculus of trigonometry funcs.
As is well known, all calculators and comp progs do x for Sin
and x^2/2 for Cos on 0..Pi/2 and so on. It seems insufficient.
While solving - next problem:
trigon func definition without triangle.