Revision Exercise 6 Q.1(d)

Slides:



Advertisements
Similar presentations
Using Indirect Reasoning
Advertisements

Study Guide. a) Two angles multiplied together to equal 90 b) Two angles added together to equal 180 c) Two angles added together to equal 90 d) Two angles.
Parallel and Perpendicular Lines
6.3 Parallel Plane Facts Objectives: 1.Recognize lines parallel to planes, parallel lines and skew lines 2.Use properties relating parallel planes and.
Exercise Exercise3.1 8 Exercise3.1 9 Exercise
Exercise Exercise Exercise Exercise
Exercise Exercise Exercise Exercise
Exercise Exercise6.1 7 Exercise6.1 8 Exercise6.1 9.
Vectors: planes. The plane Normal equation of the plane.
The perimeter of a triangle is the measure around the triangle = a + b + c.
Lesson 5.5 OBJ: To write equations of parallel and perpendicular lines.
Lesson 01 – Points, Lines, & Planes
Area of Triangles Lesson Lesson Objectives After completing this lesson, you will be able to say: I can use composition and decomposition to determine.
Flashback. 1.2 Objective: I can identify parallel and perpendicular lines and use their postulates. I can also find the perimeter of geometric figures.
Vocabulary Sheets Why??? Do I have to?? Code. Angle [definition] Formed by two rays with the same endpoint [picture or example of term] [symbol]
Your 1 st Geometry Test A step by step review of each question.
Points Task Task 1Task 2Task 3Task 4 Task 5Task 6Task 7Task 8 Task 9Task 10 NC Level 4 to 7.
Chapters 16 and 17.  Perpendicular  Parallel  Intersecting.
Angle Relationships.
Perpendicular Lines SECTION 2.5.
POINTS, LINES, & PLANES 9-1. BASIC GEOMETRIC FIGURES NAMESAMPLESYMBOLDESCRIPTION Point Point ALocation in space Line AB Series of points that extends.
VOCABULARY UNIT 3. PARALLEL LINES Lines on the same plane that never intersect.
Review for Parallelogram Properties Quiz G.GPE.B.4 Use coordinates to prove simple geometric theorems algebraically. For example, prove or disprove that.
The Elements Definition 10 When a straight line standing on a straight line makes the adjacent angles equal to one another, each of the equal angles is.
Median, Angle bisector, Perpendicular bisector or Altitude Answer the following questions about the 4 parts of a triangle. The possible answers are listed.
Parallel & Perpendicular Lines Parallel Lines: – Describes lines in the same plane that never cross or intersect. They are marked using arrows. Perpendicular.
Extended Work on 3D Lines and Planes. Intersection of a Line and a Plane Find the point of intersection between the line and the plane Answer: (2, -3,
House Fire House. Can you find one or more acute angles? An acute angle is an angle with a measure of less than 90 degrees.
Geometry Vocabulary Quiz Study Powerpoint
Draw perpendicular lines
Revision Exercise 6 Q.7 Angle between PQR and horizontal.
Triangle Centers Points of Concurrency
Exercise 4.4 Q.5 (c) Angle between PQRS and PQVU.
Exercise 4.4 Q.5 (d) Angle between PSTU and TUVW.
Exercise 4.4 Q.6 (a) Angle between CDEF and EFGH.
Hosted by Your Class.
Geometry Revision contd.
Exercise 6B Q.21(a) Angle between ABV and ABC.
Vocabulary and Examples
Parallel and Perpendicular Lines
Lesson 2.1 AIM: Conditional Statements
The Area of a Triangle A C B
Parallel and Perpendicular Lines
Exercise 6B Q.5(b) Angle between VAB and ABCD.
Exercise 6A Q.13(a) Angle between ABGH and ABCD.
Exercise 6B Q.14(b) Angle between ABC and BFC.
Hosted by Your Class.
Parallel and Perpendicular Lines
Parallel and Intersecting Lines
Basic Geometric Elements
Exercise 6B Q.10(b) Angle between ABC and DBC.
5-6 Parallel and Perpendicular Lines
Module 15: Lesson 5 Angle Bisectors of Triangles
Exercise 6B Q.8(b) Angle between VDC and ABCD.
Revision Exercise 6 Q.5 Angle between XEF and DEF.
Hosted by Your Class.
Exercise 4.4 Q.4 (a) Angle between ABHE and CDEH.
Perpendicular Bisectors
Exercise 6A Q.14 Angle between GPQ and ABCD.
1.5: Parallel and Perpendicular Lines
X y © T Madas.
Exercise 6A Q.12 Angle between BDG and ABCD.
Angle Revision © T Madas.
Exercise 6A Q.11 (b) Angle between AFGD and EPQH.
Using Coordinates to Prove Geometric Theorems with Slope and Distance
Planes, segments and rays can also be perpendicular to one another if they intersect at 90 degree angles.
X y © T Madas.
Exercise 4.4 Q.7 (d) Angle between PQST and RSTU.
Parallel and Perpendicular Lines
Presentation transcript:

Revision Exercise 6 Q.1(d) Angle between AHD and ABCD

Revision Exercise 6 Q.1(d) Angle between AHD and ABCD What’s the line of intersection?

Revision Exercise 6 Q.1(d) Angle between AHD and ABCD What’s the line of intersection? AD

Revision Exercise 6 Q.1(d) Angle between AHD and ABCD What’s the line of intersection? AD

Revision Exercise 6 Q.1(d) Angle between AHD and ABCD What’s the line of intersection? AD D A

Revision Exercise 6 Q.1(d) Angle between AHD and ABCD What’s the plane AHD? D A

Revision Exercise 6 Q.1(d) Angle between AHD and ABCD What’s the plane AHD? Right-angled Triangle D H A

Revision Exercise 6 Q.1(d) Angle between AHD and ABCD What’s the plane ABCD? D H A

Revision Exercise 6 Q.1(d) Angle between AHD and ABCD What’s the plane ABCD? Square D H C A B

Revision Exercise 6 Q.1(d) Angle between AHD and ABCD Find a line perpendicular to the line of intersection AD. D H C A B

Revision Exercise 6 Q.1(d) Angle between AHD and ABCD ∠HDC D H C A B

Feedback: Privacy Policy Feedback
Do Not Sell My Personal Information
About project: SlidePlayer Terms of Service

© 2025 SlidePlayer.com. Inc. All rights reserved.