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Honors Geometry 2007
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Terms/Definitions |
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1. Detour Proofs |
5. Perpendicular Bisector |
9. Transversal |
13. Alternate Exterior Angles |
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2. Midpoint Formula |
6. Plane |
10. Interior of a Figure |
14. Corresponding angles |
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3. Distance |
7. Coplanar |
11. Exterior of a Figure |
15. Parallel lines |
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4. Equidistant |
8. Noncoplanar |
12. Alternate Interior Angles |
16. Slope |
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Gray Box Procedures: Procedure for Detour Proofs
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Postulate: A line segment is the shortest distance
between two points.
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Theorems: Write out theorems 22, 23, 24, 25, 26, 27, 28,
and 29 and prove them.
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Constructions: |
Review ----> |
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Perpendicular Bisector (p. 668 #4)
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Erecting a Perpendicular (p. 668 #5)
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Dropping a Perpendicular (p. 669 #6)
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New ----> |
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Notes from this Chapter: |
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Section 4.4 (Nov. 21) |
The
Equidistance Theorems |
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Section 4.5 (Nov. 26) |
Slope and Parallel
Lines (with PowerPoint)
Slope and Parallel
Lines (without PowerPoint) |
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Friday, November 16 Section 4.1
Detours and Midpoints
Objectives: You will be able to:
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Recognize when a detour is needed in a proof.
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Use detours in proofs
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State and apply the midpoint formula |
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Homework: Read and take notes on Section 4.1
(p. 169-172) and do p. 172 – 174 # 4, 5, 6, 7-9
Communicate it! On a separate sheet of paper, write a
paragraph explaining what a detour is and give an example - to hand
in!
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Monday, November 19 Section 4.1
(cont.) and Section 4.2 The Case of the Missing Diagram
Objectives: You will be able to:
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Organize the information in, draw diagrams for, and
write proofs for problems presented in words.
Homework: Reread 4.1 and read and take notes
on Section 4.2 (p. 176-178) and do p. 175 # 15, 17 AND p. 179 # 8,
9, 10-14
Communicate it! On a separate sheet of paper, write a paragraph
explaining how and where to find information when you need to
provide a drawing when one is missing - to hand in!
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Tuesday, November 20 Section
4.3 A Right Angle Theorem
Objectives: You will
be able to:
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State theorem 23, a right angle theorem
Homework: Read and take notes on Section 4.3
(p. 180-181) and do p. 182-183 #4, 8, 9, 10, 13, 14,
Communicate it! On a separate sheet of paper, explain what
we know about two angles which are both complementary and congruent.
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Wednesday, November 21 Section 4.4 Equidistance
Theorems 
Objectives: You will be able to:
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Explain the meaning of distance, equidistant, and
perpendicular bisector
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Recognize the relationship between equidistance and
perpendicular bisection
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State and apply the two equidistance theorems
Homework: Read and
take notes on Section 4.4 (p. 184-187) and do p. 187-189 # 3, 6-11,
15, 18, 19, 21,22 & do the take-home quiz (also due
MONDAY)
Communicate it! On a separate sheet of
paper, write a paragraph explaining what it means for a point to be
equidistant from two points and give an example - to hand in!

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Monday, November 26 Section 4.5
Introduction to Parallel Lines and
Section 4.6 Slope
Objectives: You will be able to:
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Recognize and explain planes, transversals, and
parallel lines
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Identify the pairs of angles formed by a transversal
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Understand and explain the concept of slope
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Relate the slope of a line to its orientation in the
coordinate plane
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Recognize the relationship between the slope of
parallel and perpendicular
Homework: Read and take notes on Sections 4.5 (p. 192-197) and 4.6
(p. 198-202) and do p. 202 – 204 # 4,6, 8, 14, 17 & Study for Quiz
PRACTICE TEST!
Communicate it! On a separate sheet of
paper, write a paragraph explaining the difference between alternate
interior, alternate exterior and corresponding angles - to hand in!
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Tuesday, November 27 QUIZ over 4.1 –
4.5 and Section 4.6 (cont.)
Homework: Review
problems on p. 206 – 209 # 9-11, 14, 16-18, 21 and do Hand-in
Homework
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Wednesday, November 28 Review for
Chapter 4
Test –tomorrow!
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Thursday, November 29 -  |
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