Honors Geometry Final Exam 2015 Notes
Dates of Exams:
Per 3: Friday, June 12 @8am;
Per 1: Monday, June 15 @8am
Reminders:
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TEXTBOOKS! Bring your textbook to the exam if you have not already returned it.
You cannot take the exam if you do not return your textbook.
Bring pencils with erasers and your CALCULATOR
Bring a drink, snack, tissues
Bring something to do if you finish early. iPods are OK.
Take care of personal business before the exam (i.e., go potty, talk to friends, etc.)
Do not ask to leave the classroom at any time prior to the end of the session.
Pretend you are going on a 2-hour car ride without stopping.
Format:
1. Sometimes, Always, Never
2. Short and longer response. You must show all work as appropriate
Content:
All material covered since the midterm and any foundation skills from the 1st
semester. A list is provided on the back of this page.
Final Exam Review:
You will have class time on Tuesday and Wednesday (6/9 & 10) to work on the final
exam review. Answers will be posted on the Wiki so that you can check your answers
and ask questions during those class periods or after school at extra help. The final
exam review will not be collected but is still your responsibility to complete.
Additional Review Problems: TB p. 598 – 603 Cumulative Review Chapters 1 – 12.
Topics List:
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5: Parallel Lines & Related Figures
5.4 Four-Sided Polygons
5.5 Properties of Quadrilaterals
5.6 Proving That a Quadrilateral is a
Parallelogram
5.7 Proving That Figures are Special
Quadrilaterals
6: Lines and Planes in Space
6.1 Relating Lines to Planes
6.2 Perpendicularity of a Line and a Plane
6.3 Basic Facts about Parallel Lines
7: Polygons
7.1 Triangle Application Theorems
7.2 Two Proof-Oriented Triangle Theorems
7.3 Formulas Involving Polygons
7.4 Regular Polygons
8: Similar Polygons
8.1 Ratio and Proportion
8.2 Similarity
8.3 Methods of Proving Triangles Similar
8.4 Congruence and Proportions in Similar
Triangles
8.5 Three Theorems Involving Proportions
9: The Pythagorean Theorem
9.1 Review of Radicals and Quadratic
Equations
9.2 Introduction to Circles
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9.3 Altitude-on-Hypotenuse Theorems
9.4 Geometry’s Most Elegant Theorem
9.5 The Distance Formula
9.7 Special Right Triangles
9.8 The Pythagorean Theorem and Space
Figures
9.9 Introduction to Trigonometry
9.10 Trigonometric Ratios
10: Circles
10.1 The Circle
10.2 Congruent Chords
10.3 Arcs of a Circle
10.4 Secants and Tangents
10.5 Angles Related to a Circle
10.6 More Angle-Arc Theorems
10.7 Inscribed and Circumscribed Polygons
10.8 The Power Theorems
10.9 Circumference and Arc Length
13.6 Circles (Equations of Circles)
11: Area
11.1 Understanding Area
11.2 to 11.4 Areas of Plane Figures
(parallelograms, triangles, trapezoids, kites,
and related figures)
11.5 Areas of Regular Polygons
11.6 Areas of Circles, Sectors, and Segments
12: Surface Area and Volume