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What else can I help you with?
How did Pythagoras know that his theorem was true?
He created a proof.
which of the following reasons can be used for statement 3 of the proof of the exterior angle theorem?
triangle sum theorem
Sequence of steps that leads to a valid conclusion as for the theorem?
proof
Do theorems need to be proved?
By definition, a theorem is a proven statement- until a proof is made for a statement, it is not a theorem but rather a conjecture. Whether you need to be able to reproduce the proof of a known theorem is another matter. If you trust the prover, I think you can make use of a theorem without knowing the proof. However, studying the proof can give you valuable insights into what the theorem really means and how it might be used. Also, reading proofs made by other people can help you prove you own theorems and write them up coherently.
What is the answer for Fermat's Last Theorem?
Fermat's Last Theorem states that an + bn = cn does not have non-zero integer solutions for n > 2. Various mathematicians have worked on Fermat's Last Theorem, proving it true for certain cases of n. In 1994, Andrew Wiles revised and corrected his 1993 proof of the theorem for all cases of n. The proof is very complex.
Who had given Basic Proportionality Theorem?
"thales" has given this bpt theorem.
What is full form of BPT?
basic proportionality theorem,also known as thales theorem
Parts of formal proof of theorem?
Parts of formal proof of theorem?
What is the history of basic proportionality theorem?
its abbr. Is BPT. It is applied in equilateral triangle. For more info log on to www.wikipedia.com/thalesofmiletus
What are the applications of bpt or thales theorem?
BPT, or the Basic Proportionality Theorem, also known as Thales' Theorem, has several applications in geometry, particularly in solving problems related to similar triangles. It is used to determine lengths and areas in geometric figures, facilitate construction tasks, and analyze proportional relationships in various shapes. Additionally, it finds applications in fields like surveying, architecture, and even in computer graphics for rendering shapes accurately.
Can a corollary be solved with a theorem?
No. A corollary goes a little bit further than a theorem and, while most of the proof is based on the theorem, the extra bit needs additional proof.
How does postulate becomes a theorem.?
When a postulate has been proven it becomes a theorem.
What is proven with a geometric proof?
Theorems is what is proven with the geometric proof.
Which of these is the definition of a corollary?
a theorem that follows directly from another theorem or postulate, with little of no proof
What is the subject of a direct geometric proof?
theorem
What is a thereom?
theorem always needs proof
How do you do the indirect proof of ptolemy theorem?
o.o
