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Instructions for Side by Side Printing
  1. Print the notecards
  2. Fold each page in half along the solid vertical line
  3. Cut out the notecards by cutting along each horizontal dotted line
  4. Optional: Glue, tape or staple the ends of each notecard together
  1. Verify Front of pages is selected for Viewing and print the front of the notecards
  2. Select Back of pages for Viewing and print the back of the notecards
    NOTE: Since the back of the pages are printed in reverse order (last page is printed first), keep the pages in the same order as they were after Step 1. Also, be sure to feed the pages in the same direction as you did in Step 1.
  3. Cut out the notecards by cutting along each horizontal and vertical dotted line
To print: Ctrl+PPrint as a list

29 notecards = 8 pages (4 cards per page)

Viewing:

Unit 5 - Transformation

front 1

rx-axis

back 1

(x, - y)

x is lazy & doesn't change

front 2

ry-axis

back 2

(-x, y)

y is lazy & doesn't change

front 3

ry=x

back 3

(y,x)

switch order

front 4

ry = - x

back 4

(-y, -x)

switch & negate

front 5

RO,90

back 5

(- y, x)

front 6

RO, 180

back 6

(-x, -y)

front 7

RO, 270

back 7

(y, -x)

front 8

Ta,b

back 8

(x+a, y+b)

front 9

rorigin

back 9

(-x,-y)

front 10

Golden Rule for Rigid Motion Explanation as to why 2 triangles are congurent

back 10

A series of rigid motions (you list the specific ones you did in the problem) MAPS shape 1 onto shape 2. Rigid motions preserve segment length and angle measure, therefore the image is congruent to the pre-image.

front 11

Line reflection

back 11

is the Perpendicular Bisector of the line segment connecting each pre-image point to its image.

front 12

Orientation

back 12

The arrangement (or how you name the shape) of the points before and after a transformation.

If it is preserved, the order and direction will be the same in the pre-image and the image.

front 13

Orientation NOT is preserved for what type of transformation?

back 13

a line reflection

front 14

what does the line x = # look like?

back 14

a Vertical line

front 15

what does the line y = # look like?

back 15

a Horizontal line

front 16

Rotation notation must have three things: CDD

back 16

C: Center of Roation

D: Direction of Rotation ( + = Counter clockwise (CCW) & - = clockwise (CW))

D: Degree of Rotation

EX: RO,-90

front 17

back 17

Theta = angle measurement symbol

front 18

Regular Polygons

back 18

A shape with ALL SIDES CONGRUENT & ALL ANGLES CONGRUENT

front 19

Regular Pentagon

back 19

5 sides

front 20

Regular HeXagon

back 20

siX sides

front 21

Regular Heptagon

back 21

7 sides

front 22

Regular Octogon

back 22

8 sides

front 23

Regular Nonagon

back 23

9 sides

front 24

Regular Decagon

back 24

10 sides

front 25

Regular Dodecagon

back 25

12 sides

front 26

Point Symmetry

back 26

If you turn a shape upside down (or RO, 180) and it looks the same, then it has point symmetry

front 27

Roational Symmetry

back 27

The number of degrees less than 360 it takes to map a shape onto itself.

If your shape is a regular polygon then the formula to find the rotational symmetry is: 360/ n (where n is the number of sides)

front 28

Line Symmetery

back 28

the "Fold Line" that divides a shape into 2 identical halves

front 29

Composition Notation

back 29

**Work Backwards**