Yes, a set can be infinitely large. For instance, the set of all odd integers is infinitely large.
Yes.The set of {Aleph-null, Aleph-one, ...}, which is the set of the different infinities, has infinity as an element.Aleph-null is the countable infinity.
There are an infinite number of infinities. The power set is the set of all subsets of a set. The power set of an infinite set is a larger infinite set. The first (smallest) infinite set is the integers: 1,2, 3, .... The second infinity is the set of real numbers. The third infinity is the set of all plane curves.
When the voltage is set to zero at infinity, the potential at the surface of the sphere is also zero.
positive infinity
I think you mean zero to negative infinity is {x: x< or equal to 0}
Yes. Multiplying a negative number by a very large positive number will equal a large negative number. If you have the function y = -x, then as x approaches infinity, y will approach negative infinity at the same rate.
it's negative infinity!
Infinity.
Infinity
INFINITY
Infinity
When we say as a variable n tends to infinity, we mean as n gets very very large. For example. If we look at 1/n as n tend to infinity, then n gets very large and 1/n goes to zero.