Geometry: An Interactive Journey to Mastery

(Greg DeLong) #1

ii


Table of Contents


LESSON GUIDES


INTRODUCTION


Professor Biography ...........................................................................................................Course Scope .........................................................................................................................................1.....................i


LESSON 1Geometry—Ancient Ropes and Modern Phones ...................................................................................


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LESSON 3$QJOHVDQG3HQFLO7XUQLQJ0\VWHULHV ...................................................................................................


LESSON 4Understanding Polygons ......................................................................................................................


LESSON 57KH3\WKDJRUHDQ7KHRUHP ...................................................................................................................


LESSON 6'LVWDQFH0LGSRLQWVDQG)ROGLQJ7LHV ..................................................................................................


LESSON 77KH1DWXUHRI3DUDOOHOLVP .....................................................................................................................


LESSON 8Proofs and Proof Writing ......................................................................................................................


LESSON 9Similarity and Congruence ...................................................................................................................


LESSON 10Practical Applications of Similarity ........................................................................................................


LESSON 11Making Use of Linear Equations...........................................................................................................


LESSON 12Equidistance—A Focus on Distance ....................................................................................................


LESSON 13A Return to Parallelism .........................................................................................................................


LESSON 14Exploring Special Quadrilaterals ..........................................................................................................


LESSON 157KH&ODVVL¿FDWLRQRI7ULDQJOHV..............................................................................................................

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