 
 <prompt> text: ```For mathematics, plane na flat, two-dimensional surface wey dey extend infinitely far. Plane na di two-dimensional version of point (zero dimensions), line (one dimension) and three-dimensional space. Planes fit show face as subspaces of higher-dimensional space, like how room walls fit extend infinitely far, or dem fit dey exist independently on their own, like for Euclidean geometry setting.

When you dey work only for two-dimensional Euclidean space, you go use "the" plane, so "the" plane dey refer to di whole space. Many important tasks for mathematics, geometry, trigonometry, graph theory, and graphing dey happen for two-dimensional space, or, in other words, for di plane.

Euclid na di person wey set forth di first big landmark for mathematical thought, an axiomatic treatment of geometry. E select small core of undefined terms (wey dem dey call "common notions") and postulates (or axioms) wey e use prove different geometrical statements. Even though di plane for modern sense no dey directly get definition for anywhere for di "Elements", you fit think of am as part of di common notions. Euclid never use numbers to measure length, angle, or area. So di Euclidean plane no dey exactly di same as Cartesian plane.

Answers to di questions:

1. Plane dey described for mathematics as flat, two-dimensional surface wey dey extend infinitely far.
2. Na Euclid set forth di first great landmark of mathematical thought.
3. E be axiomatic treatment of geometry.
4. Aspects of mathematics wey dey perform for two-dimensional space, or for di plane, include geometry, trigonometry, graph theory, and graphing.
5. Euclid no ever use numbers to measure length, angle, or area.
6. Di Euclidean plane no be exactly di same as Cartesian plane.
7. Plane fit arise as subspaces of higher-dimensional space.
8. "The" article dey used when you dey work exclusively for two-dimensional Euclidean space.
9. "The" plane dey refer to di whole space.
10. Euclid use undefined terms and postulates to prove different geometric statements.``` <response>: ```1. Plane na flat, two-dimensional surface wey dey extend reach infinity
2. Euclid
3. Treatment of geometry based on axioms
4. Geometry, trigonometry, graph theory, and graphing dey happen for two-dimensional space, or, in other words
5. No
6. no
7. as subspaces of some higher-dimensional space
8. The definite article dey used
9. The whole space
10. E select small core of terms wey no dey defined (wey dem dey call "common notions") and postulates (or axioms)``` 