lesson
Understanding Conditional Statements in Geometry
Identify the hypothesis and conclusion of a conditional statement written in if-then form.
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Logic and Conditional Statements in Geometry
8 lessons
Goal
Build a foundation in the logical structure of geometry, including undefined terms, definitions, postulates, theorems, conjectures, and the full system of conditional statements and their logical equivalences.
8 lessons
0 of 8 done
- What Are Undefined Terms in Geometry?Up next
- Definitions, Postulates, and Theorems: What's the Difference?Not started yet
- Conjectures vs. Theorems: How Are They Different?Not started yet
- Understanding Conditional Statements in GeometryYou are here
- Converses of Conditional StatementsNot started yet
- Inverses and Contrapositives of Conditional StatementsNot started yet
- Biconditional Statements and DefinitionsNot started yet
- Using Counterexamples to Disprove ConjecturesNot started yet
Learning standards covered
111.41(b)(4)(B)Texas Essential Knowledge and Skills (TEKS) · Math · 10th Gradeidentify and determine the validity of the converse, inverse, and contrapositive of a conditional statement and recognize the connection between a biconditional statement and a true conditional statement with a true converse;
Open Global Standard:OGM.11.GEO.1
111.41(b)(1)(D)Texas Essential Knowledge and Skills (TEKS) · Math · 10th Gradecommunicate mathematical ideas, reasoning, and their implications using multiple representations, including symbols, diagrams, graphs, and language as appropriate;
Open Global Standard:OGM.11.GEO.1
OGM.11.GEO.1