Answer:
If a figure has been dilated by a scale factor of 2, which transformation could be used to prove the figures are similar using the AA similarity postulate?
A reflection to map at least two sides of the image to two sides of the pre-image.
A series of dilations to map at least two angles of the image to two angles of the pre-image.
A rotation to map at least two sides of the image to two sides of the pre-image.
A series of translations to map at least two angles of the image to two angles of the pre-image.
Explanation:
If a figure has been dilated by a scale factor of 2, which transformation could be used to prove the figures are similar using the AA similarity postulate?
A reflection to map at least two sides of the image to two sides of the pre-image.
A series of dilations to map at least two angles of the image to two angles of the pre-image.
A rotation to map at least two sides of the image to two sides of the pre-image.
A series of translations to map at least two angles of the image to two angles of the pre-image.
If a figure has been dilated by a scale factor of 2, which transformation could be used to prove the figures are similar using the AA similarity postulate?
A reflection to map at least two sides of the image to two sides of the pre-image.
A series of dilations to map at least two angles of the image to two angles of the pre-image.
A rotation to map at least two sides of the image to two sides of the pre-image.
A series of translations to map at least two angles of the image to two angles of the pre-image.
If a figure has been dilated by a scale factor of 2, which transformation could be used to prove the figures are similar using the AA similarity postulate?
A reflection to map at least two sides of the image to two sides of the pre-image.
A series of dilations to map at least two angles of the image to two angles of the pre-image.
A rotation to map at least two sides of the image to two sides of the pre-image.
A series of translations to map at least two angles of the image to two angles of the pre-image.
