(mod 10) P5 transformations
2
-2
4
-4
2
-2
4
-4
6
-6
REFLECT PT A OVER Y-AXIS
A'=(
)
A
2
-2
4
-4
2
-2
4
-4
6
-6
A
REFLECT PT A OVER X-AXIS
A'=(
)
2
-2
4
-4
2
-2
4
-4
6
-6
Translate Pt B  up 5 units
and right 6 units
B
B'=(
)
2
-2
4
-4
2
-2
4
-4
6
-6
Translate Pt C left 4 units
and up 3 units
c'=(
C
)
2
-2
4
-4
2
-2
4
-4
6
-6
Rotate Pt D about the origin,
clockwise 180o
D'=(
)
D
PT E (4,-9) IS DILATED BY A SCALE FACTOR OF 8
What is the image of Pt E?
E' =(
)
Pt F (24,12) is dilated by 1/4.
What it the image of F?
F'=(
)
2
-2
4
-4
2
-2
4
-4
6
-6
Name the Line
y=6
x=3
y=3
x= -6
2
-2
4
-4
2
-2
4
-4
6
-6
x=5
y=5
x=4
y=  -4
Name the Line
2
-2
4
-4
2
-2
4
-4
6
-6
Name the Line
y= -2
y=2
x= -2
x= -2
2
-2
4
-4
2
-2
4
-4
6
-6
Name the Line
x=  -3
y= -3
x= 4
y= -4
2
-2
4
-4
2
-2
4
-4
6
-6
Reflect Pt A over x = 2
A'=(
)
A
2
-2
4
-4
2
-2
4
-4
6
-6
Reflect Pt A over Y= -1
A'=(
)
A
A
∆ABC is dilated by a scale factor of 4.
Find the lengths of the image of ∆A'B'C'
6
B
7
9
C
A'
B'
C'
2
-2
4
-4
6
-6
2
-2
4
-4
6
-6
8
-8
10
-10
A'
(
A
,
)
Rotate pt A 180o
clockwise
2
-2
4
-4
6
-6
2
-2
4
-4
6
-6
8
-8
10
-10
A'
Rotate pt A 90o
clockwise
(
,
)
A
2
-2
4
-4
6
-6
2
-2
4
-4
6
-6
8
-8
10
-10
A'
Rotate pt A 270o
clockwise
(
,
)
A
2
-2
4
-4
6
-6
2
-2
4
-4
6
-6
8
-8
10
-10
which quadrant does 
A end up in?
A
1
2
3
4
counterclockwise
Rotate pt A 180o
2
-2
4
-4
6
-6
2
-2
4
-4
6
-6
8
-8
10
-10
4
3
2
1
which quadrant does 
A end up in?
counterclockwise
Rotate pt A 270o
A
2
-2
4
-4
6
-6
2
-2
4
-4
6
-6
8
-8
10
-10
which quadrant does 
A end up in?
A
4
3
1
2
counterclockwise
Rotate pt A 90o
2
-2
4
-4
6
-6
2
-2
4
-4
6
-6
8
-8
10
-10
A'
(
A
,
)
3.translate left 2  / up 1
4. where is image now?
2. Reflect over x-axis
1. Rotate 90o clockwise
2
-2
4
-4
6
-6
2
-2
4
-4
6
-6
8
-8
10
-10
1. Rotate 180o clockwise
2. Reflect over y-axis
1.translate right 5  up3
4. where is image now?
A'
(
,
)
A
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