Unit 1 Project on Transformations - LCMS Math - …...1 Unit 1 Project on Transformations Name:...
Transcript of Unit 1 Project on Transformations - LCMS Math - …...1 Unit 1 Project on Transformations Name:...
1
Unit 1 Project on Transformations
Name: ____________ Period:_________
Due Date: Thursday -August 24 (Late projects will lose 11 points a day) Major Assessment grade You need to create an 8.5” x 11” book with a cover.
Unit 1 Transformations Project Rubric
30 points Part 1: Translation
______ / 4 points Quadrants labeled correctly
______ /10 points Graphed & labeled correctly
______ /10 points Table filled in correctly
______ / 6 points Questions completed correctly
32 points Part 2: Rotation
______ / 13 points Graphing quilt correctly
______ / 13 points Table filled in correctly
______ / 6 points Questions completed correctly
30 points Part 3: Reflection
______ / 12 points Graphing mask correctly
______ / 12 points Table filled in correctly
______ / 6 points Questions answered correctly
8 points Appearance
______ / 2 points Cover- creative, colorful,
______ / 2 points Part 1- color , easy to read
______ / 2 points Part 2- color, easy to read
______ / 2 points Part 3- color, easy to read
2
Part 1: Translation
Step 1: Label each of the quadrants
Step 2: Translate the letter E into the fourth quadrant
Step 3: Fill in the table below with your original coordinates and translated coordinates
Step 4: List your translation notation on Question 1.
Step 5: Color the letter E
Step 6: Answers all the questions
Letter E original coordinates Letter E translated coordinates
A= A’=
B= B’=
Answer the following questions in complete sentences.
Question 1: What is the notation for your translation?
Question 2: Verbally explain your translation (how many steps to the left or right and how many steps
up or down).
Question 3: What is one word that explains a translation? Why is this the best word for this form of
transformation?
3
4
Part 2: Rotation Quilt Square
o Step 1: List all the ordered pairs of the quilt square in the table below under Quadrant I
o Step2: Rotate the quilt square 90 degrees counterclockwise.
o Step 3: Record the new ordered pairs in the table below under the correct Quadrant
o Step 4: Rotate the new image another 90 degrees counterclockwise
o Step 5: Record the new ordered pairs in the table below under the correct Quadrant
o Step 6: Rotate the new again another 90 degrees counterclockwise.
o Step 7: Record the new ordered pairs in the table below under the correct Quadrant
o Step 8: Make sure all your vertices are correctly labeled
o Step 9: Color your quilt square, but make sure you can still read the vertices
o Step 10: Answer all the questions
Quadrant 1 coordinates
Quadrant II coordinates
Quadrant III coordinates
Quadrant IV coordinates
A= 1, 1 A’= A”= A”’=
B= 2,4 B’= B”= B”’=
C = 5,5 C’= C”= C”’=
Answer the following questions in complete sentences.
Question 1: Describe how you rotated the coordinate B from Quadrant I to Quadrant II.
Question 2: If you rotated the original image from Quadrant I to Quadrant III, what degree rotation
would this be and why?
Question 3: Where do you see rotations in the real world? Give at least two examples.
5
6
Project Part 3: Reflection
o Step 1: record the coordinates of the vertices of the original mask on the chart below.
o Step 2: reflect the mask over the y axis which is the line of reflection.
o Step 3: label the new vertices of the reflection of the mask.
o Step 4: record the coordinates of the new vertices in the table below.
o Step 5: color your mask so that you can still read the vertices.
o Step 6: answer the questions below.
Original Vertices’ Coordinates
Original Vertices’ Coordinates
Reflected Vertices’ Coordinates
Reflected Vertices’ Coordinates
A= 0, 16 A’= 0, 16
B= -5, 16 B’= 5, 16
C=
D=
E=
Answer the following questions in complete sentences.
Question 1: What is the difference between reflection and translation?
Question 2: Which coordinates did not change when you reflected the image? Why do you think they
did not change?
Question 3: The directions asked for a vertical reflection over the y axis for this project. However, is
there a part of this mask that has a horizontal reflection over the x axis? If so where?- describe in detail.
(you may sketch a picture)
7