These are statements of validity or truth of which are assumed without
proof.
A. theorems
C. corollary
B. axioms
D. definition​


Sagot :

Answer:

Math:

[tex]\huge\boxed{LITTLESTUDY}[/tex]

Theorems

Theorem, in mathematics and logic, a proposition or statement that is demonstrated. In geometry, a proposition is commonly considered as a problem (a construction to be effected) or a theorem (a statement to be proved).

Corollary

In mathematics, a corollary is a theorem connected by a short proof to an existing theorem.

In many cases, a corollary corresponds to a special case of a larger theorem,[tex]^{[5]}[/tex] which makes the theorem easier to use and apply,[tex]^{[6]}[/tex] even though its importance is generally considered to be secondary to that of the theorem.

Axioms

Axiom , A statement that is taken to be true, so that further reasoning can be done.  It is not something we want to prove.

Example: one of Euclid's axioms (over 2300 years ago!) is:

"If A and B are two numbers that are the same, and C and D are also the same, A+C is the same as B+D"

Definition

A definition is a statement of the meaning of a term. Definitions can be classified into two large categories, intensional definitions and extensional definitions. Another important category of definitions is the class of ostensive definitions, which convey the meaning of a term by pointing out examples.

[tex]\huge\boxed{QUESTION}[/tex]

These are statements of validity or truth of which are assumed without

proof?

[tex]\huge\boxed{ANSWER}[/tex]

B. Axioms

[tex]\huge\boxed{FINALANSWER}[/tex]

B. Axioms

Explanation:

[tex]\huge\boxed{Listencarefullyandpolitely}[/tex]

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