you can illustrate the undefined and defined terms, postulates and theorems in Geometry using the given label and the name of the lines, angles, and plane.
Step-by-step explanation:
An axiomatic system consists of undefined terms, clearly stated definitions, a list of intuitive assumptions, called postulates (or properties); and theorems, or new geometric theory statements that can be validated. The axiomatic validation process for theorems is based on logical and deductive thinking methods.
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You can illustrate the undefined and defined terms, postulates and theorems in Geometry using the given label and the name of the lines, angles, and plane. Step-by-step explanation: An axiomatic system consists of undefined terms, clearly stated definitions, a list of intuitive assumptions, called postulates (or properties); and theorems, or new geometric theory statements that can be validated. The axiomatic validation process for theorems is based on logical and deductive thinking methods Pa brainliest
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Answer:
you can illustrate the undefined and defined terms, postulates and theorems in Geometry using the given label and the name of the lines, angles, and plane.
Step-by-step explanation:
An axiomatic system consists of undefined terms, clearly stated definitions, a list of intuitive assumptions, called postulates (or properties); and theorems, or new geometric theory statements that can be validated. The axiomatic validation process for theorems is based on logical and deductive thinking methods.
hope it helps
pa brainliestpo