Answers (1)
In mathematics, an object at infinity is an object that is infinitely far away. As in, if you started toward it right now at a million miles a minute, you would get to it never.
Is this part of a bigger question, maybe to do with optics?
If your talking about the "thin lens formula" for a convex lens, it goes like this:
1/u + 1/v = 1/f, where u is the distance from the lens to the object, v is the distance from the lens to the real image, and f is the focal length (the distance from the lens to the focal point).
So, IN THEORY, we place the object at infinity. That means the term 1/u becomes 1/infinity = 0, which is sort of sketchy but it works. Then:
0 + 1/v = 1/f
1/v = 1/f
v=f, so the real image of the object will be located at the focal point of the lens.
Your teacher might do the variables differently, but fuck 'em.