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Earn +20 ptsQ: Is a preimage and image are always congruent in a reflection?
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A preimage and image are congruent in a rotation always sometimes or never?
Sometimes
Is preimage and image are congruent in a translation?
true
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).
Identify the transformation where the image has the same orientation as the preimage?
A translation
Which transformation does not always result in an image that is congruent to the original figure?
9
Related questions
A preimage and image are congruent in a rotation always sometimes or never?
Sometimes
Is preimage and image are congruent in a translation?
true
Given a preimage and image, which transformation appears to be a reflection?
answer
A preimage and an image are congruent in an isometry?
Yes. Being congruent is part of the definition of an isometry.
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).
The figure shows the preimage and image of a 4th of July decoration. Is the image a reflection Answer yes or no?
no
What is line halfway between the preimage and reflected image?
Line of reflection.
Which type of transfoemation does not necessarily result in the image being congruent to the preimage?
An enlargement transformation
what- A triangle and a line of reflection are shown.Which of the following shows the preimage and the image?
bottom right
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.
Dilation is a transformation whose preimage and image are A. similar B. adjacent C. complementary D. congruent?
similar
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.
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