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Wk 21: Notes 6.2 EDIT ME

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Last updated about 4 hours ago
20 questions
Note from the author:
Untitled Section 1
Wk 20 Notes 6.2 Part 2
Wk 20 Notes 6.2 Part 3
Wk 20 Notes 6.2 Part 4
Be sure to take notes in the "show your work" area. You make print, hand write and then upload your work in the "show your work" area. You will want these notes to help you on the quizzes and Tests.
Be sure to take notes in the "show your work" area. You make print, hand write and then upload your work in the "show your work" area. You will want these notes to help you on the quizzes and Tests.
Question 1
09:23
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Question 2
03:47
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Question 3
07:17
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Question 4
07:39
Question 5
09:41
Question 6
09:58
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Question 6
6.

True/False: the center of rotation P(1, 2) is the origin.

Question 7
06:31
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Question 8
05:50
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Question 9
05:13
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Question 9
9.

True or False: 12/3 is a reduction.

Question 10
03:19
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Question 11
07:17
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Question 12
03:52
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Question 13
03:54
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Question 14
07:45
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Question 15
07:38
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Question 15
15.

Draggable itemarrow_right_altCorresponding Item
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Questions 16 & 17
05:03
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Questions 18-20
09:30
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Question 1
1.

Question 2
2.

Question 3
3.

Question 7
7.

Question 8
8.

Question 10
10.

Question 11
11.

Question 12
12.

10. H’(1.5, -4) is the image of H after a dilation centered at the origin with a scale factor of Β½ . What are the coordinates of H?

Question 13
13.

9. Z’(3, 8) is the image of Z after a dilation centered at the origin with a scale factor of 3/2. What are the coordinates of Z?

Question 14
14.

12. Identify the scale factor given the graph of each image and its preimage.

Use your notes to match the following.
(0, 0)
center of dilation
P(7, 5)
scale factor
<3, -4>
origin
3
PZ
Question 16
16.

Question 17
17.

Question 18
18.

Question 19
19.

Question 20
20.

2. Rectangle TUVW with vertices T(-3, -1), U(0, -2), V(-2, -8), and W(-5, -7): 90Β° counterclockwise.
(1, 7)
(7, -5)
(2, 0)
(5, -3)
(8, -2)
(1, -3)
4. Rhombus CDEF with vertices C(-5, 5), D(-1, 7), E(-3, 3), and F(-7, 1): 270Β° counterclockwise.
(7, 1)
(3, 3)
(5, 5)
(-1, 7)
(-5, 5)
(1, 7)
(-3, 5)
6. Triangle XYZ with vertices X(3, -2), Y(6, 1), and Z(5, -7): 180Β°.
(-3, 2)
(-4, 5)
(-6, -1)
(5, 5)
(5, -4)
(-5, 7)
(-2, -6)
2. Triangle ABC with vertices A(-10, -1), B(-4, 0), and C(-9, -6); 180Β° about K(-5, 2).
(-6, 4)
(-4, 6)
(8, -4)
(-1, 10)
(1, -1)
(0, 5)
4. Trapezoid QRST with vertices Q(3, 1), R(5, 2), S(10, 0), and T(4, -3); 90Β° clockwise about M(3, -4).
(8, -4)
(-4, -2)
(4, -4)
(4, -5)
(7, -11)
(1, -1)
(9, -6)
2. Rectangle ABCD with vertices A(-3, 0), B(1, 2), C(2, 0), and D(-2, -2): k = 3.
(-1, -2)
(-9, 0)
(6, 0)
(-3, 0)
(-6, -6)
(3, 6)
(-5, 3)
4. Triangle WXY with vertices W(-4, 8), X(10, 0), and Y(-2, -8): k = ΒΌ.
(-3, 4)
(-1, 2)
(-1/2, -2)
(2, -5)
(2.5, 0)
(3, -5)
(1.5, 4)
(2, 4)
(.75, -2)
(3, -8)
(2, 4)
(3, -18)
(.75, -2)
(1.5, 4)
4
B
3
2. Triangle WXY with vertices W(7, -4), X(13, -10), and Y(1, -13); scale factor: k = 1/3, center of dilation: (4, -1).
(-8, -13)
(3, 5)
(7, -4)
(0, 3)
(3, -5)
(5, -2)
(4, -9)
(-12, -1)
3. Square BCDE with vertices B(-3, -4), C(0, -3), D(1, -6), and E(-2, -7); scale factor: k = 4, center of dilation: (0, -5).
(5, -2)
(3, 5)
(7, -4)
(4, -9)
(-12, -1)
(3, -5)
(-8, -13)
(0, 3)
6. Identify the center of dilation and scale factor of each dilation.
(-3, 7)
4
(-2, -9)
5
(7, -3)
(-1, -2)
(-9, -2)
(-2, -1)
3
7. Identify the center of dilation and scale factor of each dilation.
(-2, -1)
(-1, -2)
(7, -3)
(-3, 7)
(-9, -2)
3
5
(-2, -9)
4
8. Identify the center of dilation and scale factor of each dilation.
(-2, -9)
4
(-3, 7)
5
(7, -3)
(-9, -2)
(-1, -2)
(-2, -1)
3