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Tessellations and Art

Tessellations and Art

Tessellations and Art . Student Support Services. What is a Tessellation?. It is a tiling of the plane is a collection of plane figures that fills the plane with no overlaps and no gaps. Types of Tessellations. Regular Tessellations Semi-regular Tessellations. Regular Tessellations.

By mike_john
(543 views)

Symmetrical Patterns

Symmetrical Patterns

Symmetrical Patterns. Here are two pegboards. They have a mirror line between them. Pegs. Mirror line. Here is a symmetrical pattern! . Here is another symmetrical pattern! . These patterns are the mirror image of each other!. Can you colour in the mirror image of this pattern? .

By shawna
(438 views)

Reflections

Reflections

Reflections. Reflections. What letter would you get if you reflected each shape in its corresponding mirror line?. What letter would you get if you reflected each shape in its corresponding mirror line?. What letter would you get if you reflected each shape in its corresponding mirror line?.

By chava
(140 views)

Plane mirror experiments

Plane mirror experiments

Plane mirror experiments. Tools needed. A small plane mirror A dissecting pin (2 inches long) Paper A cardboard section A textbook or holders Ruler Pencil (several colors opt.). Goal, purpose. To understand the path light takes from the object to the formation of the image

By carlow
(98 views)

The Leaner Twins

The Leaner Twins

The Leaner Twins. Lefty . Righty . Graphing Transformations 2. Reflection - flipping a shape across a line so it faces the opposite direction. y. 4. figure. image. B’. B. 3. C. C’. 2. 1. A’. A. x. D. D’. -4. -3. -2. -1. 1. 2. 3. 4. -1. -2. -3. -4.

By javen
(91 views)

Geometry

Geometry

Geometry. Chapter 7 Benedict. Vocabulary. Image- Figures can be reflected, rotated, or translated to produce new figures. Preimage - The original figure of an image. Transformation- Moving the pre-image onto the image. . Vocabulary.

By nami
(117 views)

Developing a Pattern in Gerber

Developing a Pattern in Gerber

Developing a Pattern in Gerber. Stating off with a standard KL dress block. On the front and back distribute dart along neck line. This is to allow extra fullness for gathers.

By latona
(93 views)

Reflections

Reflections

Reflections. Section 9.3. Line of Reflection . The mirror line that an image is reflected over. Line of Reflection. Coordinate Rule for Reflections. If (a,b) is reflected over the x-axis, its image is the point (a, -b) If (a,b) is reflected over the y-axis, its image is the point (-a, b).

By wyome
(110 views)

Reflecting over the x-axis and y-axis

Reflecting over the x-axis and y-axis

Coordinate Reflections - 1 . Reflecting over the x-axis and y-axis. 3 squares from mirror line. 3 squares from mirror line. FLIP IT OVER!. Original shape. Reflected shape. Mirror line. Make sure the reflected shape is the same distance from the mirror line as the original shape.

By desma
(760 views)

Translations and Enlargements

Translations and Enlargements

Translations and Enlargements. Learning Objective: Transform shapes by a combination of translation, reflection and rotation. Translate the shapes by the corresponding vector to form a letter. Which letter is it?.

By talbot
(214 views)

9.3 – Perform Reflections

9.3 – Perform Reflections

9.3 – Perform Reflections. Reflection:. Transformation that uses a line like a mirror to reflect an image. Line of Reflection:. Mirror line in a reflection. A reflection in a line m maps every point P in the plane to a point , such that:.

By aradia
(190 views)

HSAP VOCABULARY REVIEW

HSAP VOCABULARY REVIEW

HSAP VOCABULARY REVIEW. MATH APRIL 12. EXPONENT. EXPONENT OR POWER –THE NUMBER OF TIMES A BASE NUMBER IS TO BE MULTIPLIED 3 4 =3X3X3X3=81 4 IS THE EXPONENT BASE- NUMBER THAT IS MULTIPLIED IN AN EXPRESSION 3 4 THE 3 IS THE BASE. SQUARE ROOT MATRIX.

By hila
(116 views)

Reflections

Reflections

Reflections. Reflections. What letter would you get if you reflected each shape in its corresponding mirror line?. What letter would you get if you reflected each shape in its corresponding mirror line?. What letter would you get if you reflected each shape in its corresponding mirror line?.

By hila
(62 views)

Symmetrical Patterns

Symmetrical Patterns

Symmetrical Patterns. Here are two pegboards. They have a mirror line between them. Pegs. Mirror line. Here is a symmetrical pattern!. Here is another symmetrical pattern!. These patterns are the mirror image of each other!. Can you colour in the mirror image of this pattern?.

By molly
(130 views)

Trigonometric Functions of Real Numbers 6.3

Trigonometric Functions of Real Numbers 6.3

Trigonometric Functions of Real Numbers 6.3. The unit O circle. Mrs. Crespo 2011. The Unit Circle. S. S. 1. r. (0,1).

By gannon
(86 views)

Mr Barton’s Maths Notes

Mr Barton’s Maths Notes

Mr Barton’s Maths Notes. Shape and Space 10. Transformations. www.mrbartonmaths.com. What are Transformations and What do you need to be able to do? Transformations are specific ways of moving objects , usually around a co-ordinate grid

By kitty
(171 views)

Transformations

Transformations

Transformations. Reflections. Mirror line. Example Reflect ABCD in the given mirror line. A. D. C. B. Example Reflect triangle PQR in the given mirror line. Q. R. P. Mirror line. Example Reflect triangle LMN in the given mirror line. Mirror line. L. M. M.

By amelia-hurley
(87 views)

Day 5 Geometry

Day 5 Geometry

Day 5 Geometry. Check /Correct Ch. 1(48-51,57) Do Warm-up Review Reflection Rotation Translation. If a quadrilateral is a rhombus, then it is a kite. Converse: (T,F- counterexample ) Inverse: (T,F- counterexample ) Contrapositive : (T,F- counterexample ).

By xanthus-fox
(102 views)

transformation

transformation

transformation. Stretch. Move. Shrink. transformations. combinations. Rotate. Reflect. Enlarge. translation. A. translations. We are given a shape on the axis…shape A. And we are told to move the whole shape 4 squares to the right , and 6 squares up. A. translations.

By rodriguezn
(2 views)

Reflections

Reflections

Reflections. Transformations. Starter Objective: Recap on vertical & horizontal lines. Name the line. y = 6. y = x. X = 5. X = -1. Vertical lines are x =. y = 1. Horizontal lines are y =. Lesson Objective: Reflect shapes in a given mirror line.

By gshawn
(2 views)

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