Vocabulary Unit 4 & 5. Equilateral/Equiangular Triangle A triangle with 3 congruent sides and 3 congruent angles.

Slides:



Advertisements
Similar presentations
Day 7.
Advertisements

1-4 Angle Measure.
Sara Wunderlich. Describe what a perpendicular bisector is. Explain the perpendicular bisector theorem and its converse. Give 3 examples of each. Perpendicular.
Medians, Altitudes and Perpendicular Bisectors
Geometry Chapter 5 Benedict. Vocabulary Perpendicular Bisector- Segment, ray, line or plane that is perpendicular to a segment at its midpoint. Equidistant-
Basic Definitions in Geometry
Relationships within triangles
Medians, Altitudes, and Angle Bisectors Honors Geometry Mr. Manker.
Triangle Fundamentals
Honors Geometry Section 4.6 Special Segments in Triangles
 Perpendicular bisector – is a line that goes through a segment cutting it into equal parts, creating 90°angles  Perpendicular bisector theorem – if.
Unit 4 Vocabulary. Midsegment Segments connecting the midpoints of triangles Creates 4 congruent triangles within the triangle.
Triangle – a three sided polygon (straight sides; closed) A B C 3 sides: 3 angles: 3 vertices: A, B, C.
Defining Triangles During this lesson, you will define triangles and their parts.
Geometry. Kinds of triangles Geometry Kinds of triangles.
Geometry Unit 5: Triangle Parts.
Q: Can a triangle be formed with sides 4, 7, 9? If so, what kind? A: Median (K)
Geometry Chapter 5 Review. Is the inverse true? If a triangle has three congruent sides, then it is equiangular.
5.11 Use Properties of Trapezoids and Kites. Vocabulary  Trapezoid – a quadrilateral with exactly one pair of parallel sides. Base Base Angle Leg.
Angle and Triangle Flash Cards
Chapter 5.3 Concurrent Lines, Medians, and Altitudes
Your 1 st Geometry Test A step by step review of each question.
Bisectors of a Triangle
Day 36 Triangle Segments and Centers. Today’s Agenda Triangle Segments Perpendicular Bisector Angle Bisector Median Altitude Triangle Centers Circumcenter.
Objectives To define, draw, and list characteristics of: Midsegments
Relationships Within Triangles Chapter5. Triangle Midsegment Theorem If a segment joins the midpoints of two sides of a triangle, then the segment is.
D is the midpoint of AC and E is the midpoint of AB. Find x, the length of segment DE, DC, and AC. X = 4 DE = 6.5 DC = 4 AC = 8 BB.
Medians, altitudes, and perpendicular bisectors May 1, 2008.
Unit 5 Notes Triangle Properties. Definitions Classify Triangles by Sides.
Triangle Sum Theorem In a triangle, the three angles always add to 180°: A + B + C = 180° 38° + 85° + C = 180° C = 180° C = 57°
Median and Altitude of a Triangle Sec 5.3
MEDIANS, ALTITUDES, AND PERPENDICULAR BISECTORS October 13, 2009.
Lesson 12 – Points of Concurrency II
Points of Concurrency The point where three or more lines intersect.
5.3: Concurrent Lines, Medians and Altitudes Objectives: Students will be able to… Identify properties of perpendicular bisectors and angle bisectors Identify.
5.1 Special Segments in Triangles Learn about Perpendicular Bisector Learn about Medians Learn about Altitude Learn about Angle Bisector.
Unit 4 Review. Warm Up Grab a gold square from the front of the room and fold it into four boxes.
SEGMENTS IN TRIANGLES TRIANGLE GEOMETRY. 2 SPECIAL SEGMENTS OF A TRIANGLE: MEDIAN Definition:A segment from the vertex of the triangle to the midpoint.
A triangle in which exactly one angle is obtuse is called an ___________ triangle.
Chapter 5.2 & 5.3 BISECTORS, MEDIANS AND ALTITUDES.
Median, Angle bisector, Perpendicular bisector or Altitude Answer the following questions about the 4 parts of a triangle. The possible answers are listed.
4.5 isosceles and Equilateral Triangles -Theorem 4.3: Isosceles Triangle theorem says if 2 sides of a triangle are congruent, then the angles opposite.
Chapter 5, Section 1 Perpendiculars & Bisectors. Perpendicular Bisector A segment, ray, line or plane which is perpendicular to a segment at it’s midpoint.
8-4 Triangles Objective: Students find unknown angles and line segment lengths in triangles.
8.5 Trapezoids. Parts of a Trapezoid Parts The bases of a trapezoid are the parallel sides The legs of the trapezoid connect the bases The base angles.
Daniela Morales Leonhardt
Use Medians and Altitudes
Bisectors, Medians, and Altitudes
5.1 Midsegments of Triangles
Section 5. 3: Use Angle Bisectors in Triangles Section 5
Special Segments in a Triangle
Perpendicular Bisector
Vocabulary and Examples
Special Segments in Triangles
Bisectors, Medians and Altitudes
Chapter 5 Types of Segments
Lines, Angles and Triangles
Bisectors in Triangles
Triangle Segments.
4-7 Medians, Altitudes, and Perpendicular Bisectors
Medians Picture: Both sides are congruent Median vertex to midpoint.
Medians, Altitudes, & Perpendicular Bisectors
Lesson 5-3: Bisectors in Triangles
5.3 Concurrent Lines, Medians, and Altitudes
MID-TERM STUFF HONORS GEOMETRY.
Lesson: 5.1 Special Segments in Triangles Pages: 238 – 241 Objectives:
Chapter 5 and Triangle Properties review
Naming Triangles Triangles are named by using its vertices.
Midpoint and Median P9. The midpoint of the hypotenuse of a right triangle is equidistant from the 3 vertices. P12. The length of a leg of a right triangle.
concurrency that we will be discussing today.
Presentation transcript:

Vocabulary Unit 4 & 5

Equilateral/Equiangular Triangle A triangle with 3 congruent sides and 3 congruent angles

Isosceles Triangle A triangle with 2 congruent sides and 2 congruent angles

Scalene Triangle A triangle with no sides or angles congruent

Obtuse Triangle A triangle with exactly one obtuse angle

Right Triangle A triangle with exactly one right angle

Interior Angle An angle inside a triangle or polygon

Exterior Angle An angle outside a triangle or polygon

Perpendicular Bisector A ray, line, or line segment that is perpendicular to another line segment and goes through its midpoint

Angle Bisector A ray that divides an angle into 2 congruent angles

Median A segment that connects a vertex to the midpoint of the opposite side

Altitude A segment from a vertex to the opposite side that is perpendicular to that side Represents the height of a polygon

Point of Concurrency Three or more lines intersecting at a single (common) point

Midsegment A segment that connects the midpoints of the sides of a triangle Parallel to the 3 rd side and ½ its length