You Do - 1/24/23 AAC

Last updated over 3 years ago

12 Nsɛmmisa

Hyɛ no nsow a efi ɔkyerɛwfo no hɔ:

Akwankyerɛ

Ɛhia

140

You Do - 1/24/23 AAC

Last updated over 3 years ago

12 Nsɛmmisa

Hyɛ no nsow a efi ɔkyerɛwfo no hɔ:

This is NOT partner work, this is for you and you alone to complete in silence to give me a better understanding of what YOU know.

We have ONE day to understand the concept of reflections.

You should be working at a level 0 and NOT sharing YOUR hard work with others who are just trying to copy and not learn.

If you are talking, you will receive an automatic 0.

KEY:

(x,y) -> (x, -y): x value did not change, so it is a reflection over x –axis.

(x,y) -> (-x, y): y value did not change, so it is a reflection over y –axis.

Akwankyerɛ

This is NOT partner work, this is for you and you alone to complete in silence to give me a better understanding of what YOU know.

We have ONE day to understand the concept of reflections.

You should be working at a level 0 and NOT sharing YOUR hard work with others who are just trying to copy and not learn.

If you are talking, you will receive an automatic 0.

KEY:

(x,y) -> (x, -y): x value did not change, so it is a reflection over x –axis.

(x,y) -> (-x, y): y value did not change, so it is a reflection over y –axis.

null

Examples:

(x,y) -> (x, -y): x value did not change, so it is a reflection over x –axis.

(x,y) -> (-x, y): y value did not change, so it is a reflection over y –axis.

Ɛhia

What are the coordinates for preimage? (, )

What are the coordinates for image?

(, )

ONLY TYPE THE NUMBER IN THE BLANK

Ɛhia

What is the rule?
ex:
(x,y) -> (y,x)

null

Examples:

(x,y) -> (x, -y): x value did not change, so it is a reflection over x –axis.

(x,y) -> (-x, y): y value did not change, so it is a reflection over y –axis.

Ɛhia

What are the coordinates for preimage? (, )

What are the coordinates for image?

(, )

ONLY TYPE THE NUMBER IN THE BLANK

Ɛhia

What is the rule?
ex:
(x,y) -> (y,x)

Ɛhia

Examples:
(x,y) -> (x, -y): x value did not change, so it is a reflection over x –axis.
(x,y) -> (-x, y): y value did not change, so it is a reflection over y –axis.
Describe the reflection.
A (2, -9) ----> A’ (2, 9)

(x, y) -> (-x, y)

reflection over the y axis

(x, y) -> (x, -y)

reflection over the x axis

Ɛhia

Examples:
(x,y) -> (x, -y): x value did not change, so it is a reflection over x –axis.
(x,y) -> (-x, y): y value did not change, so it is a reflection over y –axis.
Describe the reflection.
B (4, -13) -----> B’ (4, 13)

(x, y) -> (x, -y)

(x, y) -> (-x, y)

reflection over the y axis

reflection over the x axis

Ɛhia

(x,y) -> (x, -y)

Reflect using the rule above.

K (5,8) -----> K' (, )

ONLY TYPE THE NUMBER IN THE BLANK

(x,y) -> (-x, y)

Reflect using the rule above.

L (-9, -3) -----> L' (, )

ONLY TYPE THE NUMBER IN THE BLANK

Ɛhia

Write the rule.

Ɛhia

Write the rule.

Ɛhia

140

Look at the ordered pair of the preimage and use the drop downs to choose which new coordinate is the image based on which axis the reflection happens over.

(Scroll up to see the rules if you forgot!)

(3, 5) = reflected across the x-axis:

(-9, 12) = reflected across the x-axis:

(0, 2) = reflected across the x-axis:

(-5, -8) = reflected across the x-axis:

(4, -7) = reflected across the x-axis:

(6, 4) = reflected across the x-axis:

(1, -1) = reflected across the x-axis:

You Do - 1/24/23 AAC

You Do - 1/24/23 AAC

This is NOT partner work, this is for you and you alone to complete in silence to give me a better understanding of what YOU know.

We have ONE day to understand the concept of reflections.

You should be working at a level 0 and NOT sharing YOUR hard work with others who are just trying to copy and not learn.

If you are talking, you will receive an automatic 0.

KEY:

(x,y) -> (x, -y): x value did not change, so it is a reflection over x –axis.

(x,y) -> (-x, y): y value did not change, so it is a reflection over y –axis.

This is NOT partner work, this is for you and you alone to complete in silence to give me a better understanding of what YOU know.

We have ONE day to understand the concept of reflections.

You should be working at a level 0 and NOT sharing YOUR hard work with others who are just trying to copy and not learn.

If you are talking, you will receive an automatic 0.

KEY:

(x,y) -> (x, -y): x value did not change, so it is a reflection over x –axis.

(x,y) -> (-x, y): y value did not change, so it is a reflection over y –axis.

What is the rule?ex:(x,y) -> (y,x)

What is the rule?ex:(x,y) -> (y,x)

Examples:(x,y) -> (x, -y): x value did not change, so it is a reflection over x –axis.(x,y) -> (-x, y): y value did not change, so it is a reflection over y –axis.Describe the reflection.A (2, -9) ----> A’ (2, 9)

Describe the reflection.

Examples:(x,y) -> (x, -y): x value did not change, so it is a reflection over x –axis.(x,y) -> (-x, y): y value did not change, so it is a reflection over y –axis.Describe the reflection.B (4, -13) -----> B’ (4, 13)

Describe the reflection.

Reflect using the rule above.

Reflect using the rule above.

Write the rule.

Write the rule.

Look at the ordered pair of the preimage and use the drop downs to choose which new coordinate is the image based on which axis the reflection happens over.

This is NOT partner work, this is for you and you alone to complete in silence to give me a better understanding of what YOU know.

We have ONE day to understand the concept of reflections.

You should be working at a level 0 and NOT sharing YOUR hard work with others who are just trying to copy and not learn.

If you are talking, you will receive an automatic 0.

KEY:

(x,y) -> (x, -y): x value did not change, so it is a reflection over x –axis.

(x,y) -> (-x, y): y value did not change, so it is a reflection over y –axis.

This is NOT partner work, this is for you and you alone to complete in silence to give me a better understanding of what YOU know.

We have ONE day to understand the concept of reflections.

You should be working at a level 0 and NOT sharing YOUR hard work with others who are just trying to copy and not learn.

If you are talking, you will receive an automatic 0.

KEY:

(x,y) -> (x, -y): x value did not change, so it is a reflection over x –axis.

(x,y) -> (-x, y): y value did not change, so it is a reflection over y –axis.

Which part of the coordinate is negated and which stays the same?

What is the rule?ex:(x,y) -> (y,x)

Which part of the coordinate is negated and which stays the same?

What is the rule?ex:(x,y) -> (y,x)

Examples:(x,y) -> (x, -y): x value did not change, so it is a reflection over x –axis.(x,y) -> (-x, y): y value did not change, so it is a reflection over y –axis.Describe the reflection.A (2, -9) ----> A’ (2, 9)

Describe the reflection.

Examples:(x,y) -> (x, -y): x value did not change, so it is a reflection over x –axis.(x,y) -> (-x, y): y value did not change, so it is a reflection over y –axis.Describe the reflection.B (4, -13) -----> B’ (4, 13)

Describe the reflection.

Reflect using the rule above.

Reflect using the rule above.

Write the rule.

Write the rule.

Look at the ordered pair of the preimage and use the drop downs to choose which new coordinate is the image based on which axis the reflection happens over.

Which part of the coordinate is negated and which stays the same?

Which part of the coordinate is negated and which stays the same?

What is the rule?
ex:
(x,y) -> (y,x)

What is the rule?
ex:
(x,y) -> (y,x)

Examples:
(x,y) -> (x, -y): x value did not change, so it is a reflection over x –axis.
(x,y) -> (-x, y): y value did not change, so it is a reflection over y –axis.
Describe the reflection.
A (2, -9) ----> A’ (2, 9)

Examples:
(x,y) -> (x, -y): x value did not change, so it is a reflection over x –axis.
(x,y) -> (-x, y): y value did not change, so it is a reflection over y –axis.
Describe the reflection.
B (4, -13) -----> B’ (4, 13)

What is the rule?
ex:
(x,y) -> (y,x)

What is the rule?
ex:
(x,y) -> (y,x)

Examples:
(x,y) -> (x, -y): x value did not change, so it is a reflection over x –axis.
(x,y) -> (-x, y): y value did not change, so it is a reflection over y –axis.
Describe the reflection.
A (2, -9) ----> A’ (2, 9)

Examples:
(x,y) -> (x, -y): x value did not change, so it is a reflection over x –axis.
(x,y) -> (-x, y): y value did not change, so it is a reflection over y –axis.
Describe the reflection.
B (4, -13) -----> B’ (4, 13)