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Chapter 1

Chapter 1

Chapter 1. Reasoning in Geometry. Section 1-1. Patterns and inductive reasoning. Inductive Reasoning. When you make a conclusion based on a pattern of examples or past events. Conjecture. A conclusion that you reach based on inductive reasoning. Counterexample.

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Points, Lines, and Planes

Points, Lines, and Planes

Points, Lines, and Planes. 1.2 Ms. Verdino. What will we be learning today?. SPI 3108.1.4: Use definitions, basic postulates, and theorems about points, lines, angles, and planes to write/complete proofs and/or to solve problems. Objective.

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Identification of Minerals

Identification of Minerals

Identification of Minerals. How can a Mineral be Identified. Each mineral has a definite chemical composition and crystalline structure. These two characteristics are the fingerprint of the mineral Various chemical tests in laboratories can be done on a mineral to determine its composition.

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1-2: Points, Lines, and Planes

1-2: Points, Lines, and Planes

1-2: Points, Lines, and Planes. Undefined Terms. In geometry, some words are undefined . Undefined terms are the basic ideas that you can use to build the definitions of all other figures in geometry. A point indicates a location and has no size.

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Section 1-2, Part 2

Section 1-2, Part 2

Section 1-2, Part 2. Points, Lines and Planes. OBJECTIVE. To understand the basic postulates of Geometry. POSTULATE/AXIOM. A postulate is an accepted statement of fact. A postulate cannot be proven, but it cannot be disproven. INTERSECTION. Point E is the intersection.

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Section 1-2, Part 2

Section 1-2, Part 2

Section 1-2, Part 2. Points, Lines and Planes. OBJECTIVE. To understand the basic postulates of Geometry. POSTULATE/AXIOM. A postulate is an accepted statement of fact. A postulate cannot be proven, but it cannot be disproven. INTERSECTION. Point E is the intersection.

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304 views • 13 slides

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