A geometry proof — like any mathematical proof — is an argument that begins with known facts, proceeds from there through a series of logical deductions, and ends with the thing you're trying to prove.
In our article today we will talk about "geometry proof" and "Paragraph Proofs" in an easy way to learn it..... LETS START!
- First : Geometric proof (noun)
a series of statements and reasons that apply deductive reasoning to reach a conclusion about a geometric figure or relationship
- Second : properties of equality (noun)
A paragraph proof can be written in paragraph form. The statements and reasons in a paragraph proof are written in sentences, using words to explain the logical flow of the argument. The following video show some examples of how to use the Paragraph Proof method to prove angles are congruent.
the set of properties that identify equivalent equations
- Third : Deductive reasoning (noun)
the use of evidence, logic, and assumptions to reach a conclusion.
Geometric Proof
A step-by-step explanation that uses definitions, axioms, postulates, and previously proved theorems to draw a conclusion about a geometric statement. There are two major types of proofs: direct proofs and indirect proofs.
- Fourth : postulate (noun)
a statement that is widely accepted and useful but has not been proven
There are many different ways to go about proving something, we'll discuss 3 methods: direct proof, proof by contradiction, proof by induction. We'll talk about what each of these proofs are, when and how they're used.
- Fifth : Inductive reasoning (noun)
the use of incomplete evidence, as well as logic and experience, to reach a possible or likely conclusion.
A video to have more INFORMATIONS:-
The End
Thank You
0 Comments