Can you apply infinity to a timescale?
924189
Maybe.  But the question is hypothetical -- infinity is a mathematical concept, and does not exist in the real world.
223920
With the right number of steps forward and enough time you will eventually reach the edge and fall. The more steps you take the closer you get to the edge but never quite reaching it because your distance to the edge is merely halved with each step taken. So, the greater the number of steps forward, the closer to the edge.\nThe instant you make step number infinity you will have reached the edge. The problem is when and how many steps will that take. This is one eccentricity of infinity.
829935
If it's just a moving point, there is no "final" position, but there is a position as a function of time.  Specifically, the position at any time t will be (x + ut, y + vt).  If we are talking about a point moving in a force field, so that u and v are actually functions of x and y, it becomes much more complicated.  You have to treat u as x-dot and v as y-dot ("dot" as in differentiation with respect to time), and then you have to integrate to see if you can get x and y as functions of time.  In this case, one or both coordinates may converge to a finite value as t --> infinity, and then you would have a final position.
580190
-4+4-4+4... infinity is not 0. It is Infinity the same goes for -4 + (4-4+4-4 .... infinity).\n\nInfinity is a consept instead of a real number.\n\nThe same as Infinity + 1 = Infinity.\n\nIt will go on for ever so there cant be a definitive answer.
560915
B to the infinity plus one power
200234
if this series goes upto infinity then just find the nth term which will be 2n-4.4 \nthen let E represent sigma notation\n∞\nE 2n-4.4 \nn=1\n\ni hope i was help
10953
well yeah... \nwell we dont have any definitive start or end point, so it's only relative to itself meaning that you can only measure a change in time, not how much of it you actually have. \nyour actual question is a little ambiguous, if this isnt what you meant, you can add some to the question,  are you looking for an explanation of how high velocities distort time or something, because I can explain that if you would like, just add it onto the question or make a new one or something.
496307
Tf = 9/5 Tc + 32\n\nor \n\nTf = (1.8)Tc + 32
158550
a curve extending to infinity from zero...
1042350
8 turned sideways means infinity, a never-ending loop.  So 88 is just double infinity
721127
it's the same as infinity plus infinity infinity times, of course.  ;)\n\nnot to be confused with infinity minus infinity infinity times, which would be the opposite.\n\nalso not to be confused with infinity divided by infinity infinity times, which would be a positive number as close to zero as possible w/o reaching zero.
199351
I haven't worked with this in a long time and I'm not sure this will work, but try starting w/ this:\n1) Define an equation that describes the " ∞ " with polar coordinates (something like r = C1 - C2*theta);\n2) If L is lengh, delta.L = delta.theta / (2 pi) * r\nand dL = r/(2 pi) dtheta  ;\n3) substitute for r and integrate from 0 to 2pi (or the necessary for one complete " ∞ ".\n \nProbably you'll find more than one mistakes here, but I think the general idea is correct.
634042
Theres a poster in my maths class that says "a trillion steps towards an infinitae pi" So i assume the best so far is a trillion number after the decimal point. WOW!
1008854
Dont be fooled by the guy that might answer "Infinity plus one."  You know the problem with that.  How about "Infinity times infinity."
594980
No, to address Zeno's Paradox, the infinite number of "baby steps" you must take is offset by the infinitesimal amount of time it takes to make each of them.  More precisely, even though when you run a race, you can't cross the halfway point until you get to the quarter point, which can't be crossed until you get to the eighth point, ad infinitum, if s(t) represents the possible distance that can be traversed after the first t seconds, then as s(t) -> 0, t -> 0 as well.\n\nBefore the advent of calculus, we didn't have a well-known mathematically precise way to deal with the idea of infinite sums.  Now, we simply can work with the definition that infinite sums are limits of the sequence of partial finite sums.  Therefore to say that we need to cross the halfway point, then the 3 quarters point, then the 7/8ths point, ad infinitum to complete a race, we can express the completion of the race by noting SUM_{i=1}^n 1/2^n -> 1 as n -> infinity.
274355
Depends on the system you are trying to solve. check your limits of integration. from -infinity to 0 plus 0 to infinity.
923907
infinity isnt a set number.  nothing.