{{asɛmtiNe Ɔkyerɛwfo}} | Nhomakorabea | Nneɛma a ɛma wotumi yɛ ade

25

Given the preimage of point B with coordinates $B (3,-4)$
what would be the coordinates of the resulting image $Point B'$ after each transformation rule?

Draggable item		Corresponding Item

G.CO.2

25

Draggable item		Corresponding Item
Rotation 270 degrees centered at (0,0)
Reflection over the Y-axis
Reflection over the X-axis
Translation 7 Units Left & 2 Units Up
Rotation 90 degrees centered at (0,0)

G.CO.4

10

Given that the image of parallelogram D'E'F'G' has point E' at (0, 2) and that the preimage of parallelogram DEFG has point E at (0, 5), the dilation is centered at (0, 0).

Graph displaying red and blue parallelograms with coordinates: red (0,2), (0,5) and blue (0,5), diagonals intersecting on a grid.

G.CO.2

10

Given that the image of parallelogram D'E'F'G' has point F' at $(6, 0)$ and that the preimage of parallelogram DEFG has point F at $(4, 0)$, the dilation is centered at $(0,0)$.

Graph showing two parallelograms on a coordinate plane, with points and axes labeled.

G.CO.2

6

A butterfly is shown below on the coordinate plane. Which of the following gives the line of symmetry about which the butterfly can be reflected onto itself?

$x = -5$

$y = 0$

$x = 0$

$y = 3.5$

G.CO.4

6

Which of the transformations describes how the preimage $\Delta RST$ was moved to create the image $\Delta R'S'T'$?

Translation 5 units up and 6 units right

Translation 5 units down and 8 units left

Reflection over the y-axis and translation 5 units up

Reflection over the x-axis and rotation 90° clockwise

G.CO.5

6

Which of the transformation rules maps each point on the preimage $\Delta RST$ onto the corresponding point of image $\Delta R'S'T'$?

$(x, y) = (-x + 3, -y + 1)$

$(x, y) = (x + 7, y - 1)$

$(x, y) = (-x + 1, y + 7)$

$(x, y) = (-x + 1, -y + 3)$

G.CO.5

6

G.CO.5

6

A preimage is transformed using a combination of 3 different transformations. Which combination of transformations would result in a CONGRUENT image with the SAME SIZE and SAME SHAPE as the preimage?

reflection, translation, dilation

rotation, dilation, reflection

dilation, rotation, translation

translation, reflection, rotation

G.CO.2

Geometry: Unit 2 Transformations Assessment Fields

Geometry: Unit 2 Transformations Assessment Fields

Given the preimage of point B with coordinates $B (3,-4)$
what would be the coordinates of the resulting image $Point B'$ after each transformation rule?

A butterfly is shown below on the coordinate plane. Which of the following gives the line of symmetry about which the butterfly can be reflected onto itself?

Which of the transformations describes how the preimage $\Delta RST$ was moved to create the image $\Delta R'S'T'$?

Which of the transformation rules maps each point on the preimage $\Delta RST$ onto the corresponding point of image $\Delta R'S'T'$?

A preimage is transformed using a combination of 3 different transformations. Which combination of transformations would result in a CONGRUENT image with the SAME SIZE and SAME SHAPE as the preimage?

Given the preimage of point B with coordinates $B (3,-4)$
what would be the coordinates of the resulting image $Point B'$ after each transformation rule?

Given the preimage of parallelogram DEFG shown below, match each image with the correct transformation.

A butterfly is shown below on the coordinate plane. Which of the following gives the line of symmetry about which the butterfly can be reflected onto itself?

Which of the transformations describes how the preimage $\Delta RST$ was moved to create the image $\Delta R'S'T'$?

Which of the transformation rules maps each point on the preimage $\Delta RST$ onto the corresponding point of image $\Delta R'S'T'$?

The preimage $\Delta RST$ will be dilated with a center at (0, 0) using a scale factor of 2. Then it will be reflected over the x-axis to form $\Delta R'S'T'$. Which graph shows $\Delta R'S'T'$?

A preimage is transformed using a combination of 3 different transformations. Which combination of transformations would result in a CONGRUENT image with the SAME SIZE and SAME SHAPE as the preimage?

Geometry: Unit 2 Transformations Assessment Fields

Geometry: Unit 2 Transformations Assessment Fields

Given the preimage of point B with coordinates $B (3,-4)$what would be the coordinates of the resulting image $Point B'$ after each transformation rule?

A butterfly is shown below on the coordinate plane. Which of the following gives the line of symmetry about which the butterfly can be reflected onto itself?

Which of the transformations describes how the preimage $\Delta RST$ was moved to create the image $\Delta R'S'T'$?

Which of the transformation rules maps each point on the preimage $\Delta RST$ onto the corresponding point of image $\Delta R'S'T'$?

A preimage is transformed using a combination of 3 different transformations. Which combination of transformations would result in a CONGRUENT image with the SAME SIZE and SAME SHAPE as the preimage?

Given the preimage of point B with coordinates $B (3,-4)$what would be the coordinates of the resulting image $Point B'$ after each transformation rule?

Given the preimage of parallelogram DEFG shown below, match each image with the correct transformation.

A butterfly is shown below on the coordinate plane. Which of the following gives the line of symmetry about which the butterfly can be reflected onto itself?

Which of the transformations describes how the preimage $\Delta RST$ was moved to create the image $\Delta R'S'T'$?

Which of the transformation rules maps each point on the preimage $\Delta RST$ onto the corresponding point of image $\Delta R'S'T'$?

The preimage $\Delta RST$ will be dilated with a center at (0, 0) using a scale factor of 2. Then it will be reflected over the x-axis to form $\Delta R'S'T'$. Which graph shows $\Delta R'S'T'$?

A preimage is transformed using a combination of 3 different transformations. Which combination of transformations would result in a CONGRUENT image with the SAME SIZE and SAME SHAPE as the preimage?

Given the preimage of point B with coordinates $B (3,-4)$
what would be the coordinates of the resulting image $Point B'$ after each transformation rule?

Given the preimage of point B with coordinates $B (3,-4)$
what would be the coordinates of the resulting image $Point B'$ after each transformation rule?