Exercise 6A Q.13(a) Angle between ABGH and ABCD.

Slides:



Advertisements
Similar presentations
GEOMETRY.
Advertisements

AB 11 22 33 44 55 66 77 88 99 10  20  19  18  17  16  15  14  13  12  11  21  22  23  24  25  26  27  28.
Parallel and Perpendicular Lines
Pairs of Lines Application of Slope
6.3 Parallel Plane Facts Objectives: 1.Recognize lines parallel to planes, parallel lines and skew lines 2.Use properties relating parallel planes and.
Points - Lines - Planes - Geometry and Measurement.
Vectors: planes. The plane Normal equation of the plane.
Step 1: Draw line AB AB Step 2: Draw line AC C Bisecting An Angle Step 3: Draw an arc from point B Step 4: Draw an arc from point C Intersecting the first.
Unit 8 Review. Which of the following shapes are CONGRUENT?
2 pt 3 pt 4 pt 5pt 1 pt 2 pt 3 pt 4 pt 5 pt 1 pt 2pt 3 pt 4pt 5 pt 1pt 2pt 3 pt 4 pt 5 pt 1 pt 2 pt 3 pt 4pt 5 pt 1pt Slope and Distance Trapezoids What.
The perimeter of a triangle is the measure around the triangle = a + b + c.
Quadrilaterals in the Coordinate Plane I can find the slope and distance between two points I can use the properties of quadrilaterals to prove that a.
For each, attempt to create a counter example or find the shape is MUST be….. Quadrilateral Properties.
Mathematics. Session Three Dimensional Geometry–1(Straight Line)
Transform of projection School of Mechanical Engineering of DUT.
6.4 Rhombuses, Rectangles, and Squares Day 4 Review  Find the value of the variables. 52° 68° h p (2p-14)° 50° 52° + 68° + h = 180° 120° + h = 180 °
6.4 Properties of Rhombuses, Rectangles, and Squares A rhombus is a parallelogram with four congruent sides. A rectangle is a parallelogram with four right.
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.
6.4 Rhombuses, Rectangles, and Squares
 Rhombus – a parallelogram with four congruent sides.  Rectangle – a parallelogram with four right angles.
6-4 Properties of Rhombuses, Rectangles, and Squares
EXAMPLE 3 List properties of special parallelograms
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.
Perpendicular. What figures are these? What is the angle? Right angle Right angle = 90° “ ” is the symbol for a right angle.
Review for Parallelogram Properties Quiz G.GPE.B.4 Use coordinates to prove simple geometric theorems algebraically. For example, prove or disprove that.
Geometry Section 6.3 Conditions for Special Quadrilaterals.
Warm Up 2/22/16  Which vertices form a square?  A rhombus?  A rectangle? Justify your answers.
Parallel & Perpendicular Lines Parallel Lines: – Describes lines in the same plane that never cross or intersect. They are marked using arrows. Perpendicular.
Angle Relationships. Adjacent Angles 1.Are “next to” each other 2.Share a common side C D are adjacent K J are not adjacent - they do not share a side.
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.
Draw perpendicular lines
Revision Exercise 6 Q.7 Angle between PQR and horizontal.
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.
Exercise 6B Q.21(a) Angle between ABV and ABC.
Parallel and Perpendicular Lines
Lesson 2.1 AIM: Conditional Statements
Parallel and Perpendicular Lines
Lines, Line Segments, Rays.
Exercise 6B Q.5(b) Angle between VAB and ABCD.
Lesson 6-4: Rhombus & Square
Lecture 6-4 Rhombi and Squares.
A Parade of Four-Sided Polygons
Exercise 6B Q.14(b) Angle between ABC and BFC.
Parallel and Perpendicular Lines
Exercise 6B Q.10(b) Angle between ABC and DBC.
5-6 Parallel and Perpendicular Lines
8.4 Properties of Rhombuses, Rectangles, and Squares
Revision Exercise 6 Q.1(d)
Lesson 6-4: Rhombus & Square
Rhombus Definition: Equilateral parallelogram. Picture:
Exercise 6B Q.8(b) Angle between VDC and ABCD.
What is a quadrilateral??
Revision Exercise 6 Q.5 Angle between XEF and DEF.
Lesson 6-4: Rhombus & Square
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.
Exercise 6A Q.11 (b) Angle between AFGD and EPQH.
Unit 8 Review.
X y © T Madas.
Exercise 4.4 Q.7 (d) Angle between PQST and RSTU.
Presentation transcript:

Exercise 6A Q.13(a) Angle between ABGH and ABCD

Exercise 6A Q.13(a) Angle between ABGH and ABCD What’s the line of intersection?

Exercise 6A Q.13(a) Angle between ABGH and ABCD What’s the line of intersection? AB

Exercise 6A Q.13(a) Angle between ABGH and ABCD What’s the line of intersection? AB

Exercise 6A Q.13(a) Angle between ABGH and ABCD What’s the line of intersection? AB B A

Exercise 6A Q.13(a) Angle between ABGH and ABCD What’s the line of intersection? AB B A

Exercise 6A Q.13(a) Angle between ABGH and ABCD What’s the plane ABGH? B A

Exercise 6A Q.13(a) Angle between ABGH and ABCD What’s the plane ABGH? Rectangle G B H A

Exercise 6A Q.13(a) Angle between ABGH and ABCD What’s the plane ABCD? G B H A

Exercise 6A Q.13(a) Angle between ABGH and ABCD What’s the plane ABCD? Square G B C H A D

Exercise 6A Q.13(a) Angle between ABGH and ABCD Find a line perpendicular to the line of intersection AB. G B C H A D

Exercise 6A Q.13(a) Angle between ABGH and ABCD Find a line perpendicular to the line of intersection AB. G B C H A D

Exercise 6A Q.13(a) Angle between ABGH and ABCD ∠GBC or ∠HAD G B C H A D