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Studying a Reflection

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Studying a Reflection
Shared by: HC111213235057
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12/13/2011
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Studying a

Reflection

Create a reflection

• Place the Communicator®

on top of the B

Transformation Grid and

Chart template C



• Locate the three vertices: A

A(1,0), B(2, 3), and A



C(4, 2). C

• Draw the line segments

between these points to B



create a triangle.

• Reflect the triangle over

the x-axis. You may flip

the communicator to help

you perform this

reflection.

Create a reflection

• Read the coordinates for

the reflected triangle and B

record them in the chart.

• Record the coordinates for C

the original figure and the A

transformed figure in the A

chart. C

• Study the coordinates and

describe how the which B

coordinates are staying the

same and which are

changing.

• If (7,8) were a point on the

original picture, what would

it be after it was reflected

over the x-axis?

Create a reflection

• Complete the following

statement: When a figure is

B

reflected over the x-axis the

__________ coordinates do C

not change, but the ______

coordinates do change. A

A

• Complete this statement: If a

figure is reflected over the x- C

axis then only the _______ B

coordinate changes.

Create a reflection

• Write a description on how

the coordinates are B

changing if the figure is

reflected over the x-axis. C

(x, y)=> (___,___) A

• Explain why this A



transformation makes C

sense.

B

Create a reflection

• Place the Communicator®

B

on top of the

Transformation Grid and C

Chart template

A

• Locate the three vertices:

A(-4,1), B(-3, 4), and

C(-1, 3). A

• Draw the line segments C

between these points to

create a triangle. B



• Reflect the triangle over

the x-axis. You may flip

the communicator to help

you perform this

reflection.

Create a reflection

• Read the coordinates for the B

reflected triangle and record

them in the chart. C

• Study the coordinates and A

describe how the which

coordinates are staying the

same and which are

changing. A



• If (-7,4) were a point on the C

original picture, what would it

be after it was reflected over B



the x-axis?

Create a reflection

• Complete the following B

statement: When a figure is

reflected over the x-axis the C

__________ coordinates do

not change, but the ______ A

coordinates do change.

• Complete this statement: If a

figure is reflected over the x- A



axis then only the _______ C

coordinate changes.

B

Create a reflection

• Write a description on how B

the coordinates are C

changing if the figure is

A

reflected over the x-axis.

(x, y)=> (___,___)

• Explain why this A



transformation makes C

sense. B

Create a reflection

• Place the

Communicator® on top B B

of the Transformation

Grid and Chart template C C

A A

• Locate the three

vertices: A(-3, 1),

B(-4,3), and C(-1, 2).

• Reflect this figure over

the y-axis. You may flip

the communicator to

help you perform this

reflection.

Create a reflection

• Study the transformation at the

right. The green triangle is the

original. The red triangle is the B B

transformed triangle.

C C

• Record the coordinates for the

original figure and the A A

transformed figure in the chart.

• Study the coordinates and

describe how the which

coordinates are staying the

same and which are changing.

• If (2,1) were a point on the

original picture, what would it

be after it was reflected over

the y-axis?

Create a reflection

• Complete the following

statement: When a B B

figure is reflected over

the y-axis the C C

__________ coordinates A A

do not change, but the

______ coordinates do

change.

• Complete this statement:

If a figure is reflected

over the y-axis then only

the _______ coordinate

changes.

Create a reflection

• Write a description on

how the coordinates are B B

changing if the figure is

reflected over the y-axis. C C

(x, y)=> (___,___) A A

• Explain why this

transformation makes

sense.

Create a double reflection

• Place the Communicator®

on top of the B B

Transformation Grid and

Chart template CC



• Locate the three vertices: A A

A(-4,-1), B(-3, -4), and

C(-1, -3).

• Draw the line segments

A



between these points to C

create a triangle.

• Reflect the triangle over

B



the x-axis. You may flip

the communicator to help

you perform this

reflection.

• Then reflect the image

over the y-axis.

Create a reflection

• Study the transformation at the B

right. The green triangle is the B

original. The red triangle is the C

C

transformed triangle.

• Record the coordinates for the A A

original figure and the

transformed figure in the chart.

• Study the coordinates and A

describe how the which

coordinates are staying the C

same and which are changing.

• If (2,1) were a point on the

B



original picture, what would it

be after it was reflected over

the x-axis and then over the y-

axis?

Create a reflection

• Complete the following B B

statement: When a

C

figure is reflected over C

the x-axis and then over A A

the y-axis __________

coordinates change.

• Complete this statement:

A



If a figure is reflected C

over the x-axis and then

over the y-axis …

B

Create a reflection

• Write a description on B B



how the coordinates CC



are changing if the A A



figure is reflected over

the x-axis first and A



then over the y-axis. C



(x, y)=> (___,___) B



• Explain why this

transformation makes

sense.

Create a reflection

• If the blue triangle is a B B

reflection of the red C C

triangle, what type of

A A

reflection took place?

• If (-3,1) is on the red

triangle what is the

corresponding point on

the blue triangle?

• Complete the statement:

(x,y)=>(___,___) for this

reflection.

Create a reflection

• If the blue triangle is a B

reflection of the green C

triangle, what type of

A

reflection took place?

• If (5,1) is on the red A

triangle what is the

corresponding point on

C



the blue triangle? B



• Complete the statement:

(x,y)=>(___,___) for this

reflection.


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