Yes it's quite possible if need be.
a circle?
False.
A set is finite if there exists some integer k such that the number of elements in k is less than k. A set is infinite if there is no such integer: that is, given any integer k, the number of elements in the set exceed k.Infinite sets can be divided into countably infinite and uncountably infinite. A countably infinite set is one whose elements can be mapped, one-to-one, to the set of integers whereas an uncountably infinite set is one in which you cannot.
does it stay the same or not? Actually, a system is inconsistent if you can derive two (or more) statements within the system which are contradictory. Otherwise it is consistent. For example, Eucliadean geometry requires that given a line and a point not on that line, you can have one and only one line through the point which is parallel to the original line. However, you can have a consistent system of geometry if you assume that there is no such parallel line. This is known as the projective plane. You can assume that there will be an infinite number of parallel lines through a point not on the line. And again you can have a consistent system. Consistency or inconsistency has nothing whatsoever to do with time.
Oh, dude, finding the slope of a line parallel to another line is like finding a matching sock in a pile of laundry. The slope of a line parallel to y = 4x - 2 is just the same as the slope of the original line, which is 4. So, like, the slope of the parallel line is also 4. Easy peasy lemon squeezy.
Yes. There can be a line perpendicular to the given line at every point on it, and you know how many different points there are on it ...
A.When represented on a Poincaré Disk, a line is an arc that has endpoints.B.There is an infinite number of lines parallel to a given line through a given point.C.It can be represented by a Poincaré Disk.Triangles have less than 180 degrees.
Since there are an infinite number of prime numbers, there are infinite numbers with any given number of prime factors.
a circle?
A.When represented on a Poincaré Disk, a line is an arc that has endpoints.B.There is an infinite number of lines parallel to a given line through a given point.C.It can be represented by a Poincaré Disk.Read more: What_are_the_characteristics_of_hyperbolic_geometry
an infinite number; no limit
You can't. There are an infinite number of possible rectangles with a given area.
Given a line, there are an infinite number of different planes that it lies in.
A line, ray, or line segment contains an infinite number of points.
There are an infinite number of primes greater than any number given.
You cannot list all the potential prime factors. Any prime number can be a prime factor. There are an infinite number of prime numbers, so there are an infinite number of potential prime factors. If given a specific number, the prime factors for it can be listed.
An infinite number