1
Q
conjecture
A
a conclusion you reach using inductive reasoning
2
Q
counterexample
A
an example for which the conjecture is incorrect. one can be used to show a conjecture is false.
3
Q
inductive reasoning
A
a reasoning based on patterns you observe
Geometry
flashcards
Decks in class (25)
# Cards
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1.1: Patterns and Inductive Reasoning3
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1.3: Points, Lines, and Planes8
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1.4: Segments, Rays, Parallel Lines and Planes6
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1.5: Measuring Segments3
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1.6: Measuring Angles10
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1.7: Basic Constructions6
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2.1: Conditional Statements5
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2.2: Biconditionals and Definitions1
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2.3: Deductive Reasoning3
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2.4: Reasoning in Algebra3
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2.5: Proving Angles Congruent2
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3.1: Properties of Parallel Lines7
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3.2: Proving Lines Parallel1
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3.4: Parallel Lines and the Triangle Angle-Sum Theorem15
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6.1: Classifying Quadrilaterals7
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6.2:Properties of Parallelograms1
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6.5: Trapezoids and Kites1
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10.1: Areas of Parallelograms and Triangles5
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10.2: Areas of Trapezoids, Rhombuses, and Kites1
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10.3: Areas of Regular Polygons2
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4.1: Congruent Figures1
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4.4: Using Congruent Triangles: CPCTC1
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5.1: Midsegments of Triangles2
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5.2: Bisectors in Triangles1
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5.5: Concurrent Lines, Medians, and Altitudes10
