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Is there a rotation for which the orientation of the image is always the same as that of the preimage?
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What are the three types of dilations in math?
The three types of dilations are an enlarged image (the image is larger than the preimage), a reduced image (the image is smaller than the preimage) and an equal image (the image is the same size as the preimage).
Is rotation always creates a congruent image to the original figure?
Figures are congruent if and only if they are related by a translation, reflection, or rotation, or some combination of these transformations.
Dilation is a transformation whose preimage and image are A. similar B. adjacent C. complementary D. congruent?
similar
What is true about every rotation?
The image and pre-image are congruent.
What is the image of point (4 3) if the rotation is -180?
The answer will depend on where the centre of rotation is. Since that it not specified, the image could by anywhere.
How can the orientation of the image compare with the orientation of the preimage?
The relationship between the orientation of the image and preimage depends on whether the transformation is a reflection or a rotation (or both).
A preimage and image are congruent in a rotation always sometimes or never?
Sometimes
Identify the orientation where the image has same orientation as the preimage?
The answer is in the question! The orientation is the same as the preimage! Same = Not different.
Given a preimage and image, which transformation appears to be a rotation?
answer
Identify the transformation where the image has the same orientation as the preimage?
A translation
Is a preimage and image are always congruent in a reflection?
Yup
What are the three types of dilations in math?
The three types of dilations are an enlarged image (the image is larger than the preimage), a reduced image (the image is smaller than the preimage) and an equal image (the image is the same size as the preimage).
Identify the transformation where the image has the opposite orientation as the preimage?
i think its glide reflection and reflection but if im wrong then i dont freakin know.
Describe the difference between an image and a preimage?
A preimage is a transformed irritated or changed image. Such as a flipped triangle
The figure shows the preimage and image of three points that have been rotated around point P, plus the preimage of quadrilateral DEFG. Is this statement true or false D'E'F'G' shows the rotation of quadrilateral DEFG?
true
Is preimage and image are congruent in a translation?
true
suppose you are given a preimage and image?
perpendicular bisector
