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Lines in Euclidean space.

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Q: What are one-dimensional and infinitely large?
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Related questions

What is three-dimensional and infinitely large?

Geometric space is three dimensional and infinitely large.


Can a set be infinity large?

Yes, a set can be infinitely large. For instance, the set of all odd integers is infinitely large.


WHAT is three dimensional and infinitely large?

The set of Pythagorean triple is three dimensional and infinitely large.


Is geometric space 2d an infinitely large?

In our real world, the space is 3D. It is currently unknown whether it is infinitely large.


Is a cube three dimensions and infinitely large?

No, it is not.


Compound words with one in them?

Compound words using 'one' are onesided (argument), onedimensional (flat), onetime (as a modifier).


What two dimensional and infinitely large?

A plane.


What is the biggest number that you can divide 348 into?

The number is infinitely large.


What is the multiple of all even number?

It is an infinitely large number.


How many shapes possible is a parallelogram?

Infinitely many. The length of one pair of sides can range from infinitesimally small to infinitely large.


Please give me a example of how to draw a fractal?

put your pencil to the paper and begin drawing a line, and never stop... (you are going need an infinitely large sheet of paper) * * * * * You do not need an infinitely large piece of paper. But you will need infinitely many pencils and an infinite amount of time!


Is infinitely small the same as infinitely big?

No. Infinitely Small implies something that is as close to zero as it can get without actually being zero - think of a positive or negative fraction with an infinitely large denominator. Infinitely Big implies something that is as far away from zero as possible, and then some: negative infinity or positive infinity. You can think of infinitely small as being the reciprocal of (one divided by) infinitely big.