Theorems are statements in geometry that require proof.
I am not really sure what you are asking but there are 3 types of proofs in geometry a flow proof, a 2-collumn proof, and a paragraph proof.
A proof that uses techniques from geometry.
contradiction
A logical chain of steps, supported by postulates,defentions, and theroems, to prove a statement is true. -ERA -2-
Once you familiarize yourself with the basic axioms and theorems of geometry, you will be able to see how they apply to the proof of any particular problem that you may be working on.
Theorems are statements in geometry that require proof.
I am not really sure what you are asking but there are 3 types of proofs in geometry a flow proof, a 2-collumn proof, and a paragraph proof.
contradiction
A proof that uses techniques from geometry.
contradiction
A logical chain of steps, supported by postulates,defentions, and theroems, to prove a statement is true. -ERA -2-
An indirect proof is a proof by contradiction.
Mathematicians do proof in order to solve Geometry theorems.
An axiom.
There is a beautiful proof of Euler's Therom, using the area of the sphere and spherical geometry.
I'll take Geometry for 800, Alex.And the Answer Is, "These were the only tools allowed by classical geometry in the proof of a theorem".