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True. Axioms and postulates do not require proof to be used.

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15y ago

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True or false Postulates and axioms are statements which are accepted without question or justification?

True


True or false postulates are statments that are accepted without questions or justification?

It is true that postulates are statements that are accepted without questions or justifications.


Postulates need to be proven?

Such statements are called postulates in geometry and axioms in other areas. Definitions are also accepted without proof, but technically they are abbreviations rather than statements.


True or false Postulates are accepted as true without proof.?

True


Is this statement true of false an axiom is a statement accepted without proof?

True. An axiom is a fundamental statement or proposition in mathematics and logic that is accepted as true without requiring proof. Axioms serve as the foundational building blocks for further reasoning and theorems within a given system.


Is this statement true or false An axiom is a statement accepted without proof.?

True. An axiom is a fundamental statement or proposition that is accepted as true without proof, serving as a starting point for further reasoning and arguments in mathematics and logic. Axioms are considered self-evident and are used to build theories and derive theorems.


Postulates are statements which require prooftrue or false?

False


Postulates are statements the require proof true or false?

False


True or false A theorem is a statement that is deductively proven to be true.?

False. It is proven to be true IF some axioms are assumed to be true. A mathematical statement can be proven to be true only after some axioms have been assumed.


Non-Euclidean geometry strictly adheres to all five postulates of Euclid's Elements?

false


Euclidean and Non-Euclidean geometry strictly adhere to all five postulates from Euclid's Elements?

False


What does axiom means?

An axiom is a basic mathematical truth used in proofs, outlined initially by Euclid. Axioms are self-evident and do not need to be proven, they can be combined and used logically to prove more complex mathematical concepts, especially in geometry. Example: "The shortest distance between two points is a straight line."