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What else can I help you with?
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.
Can a reflection image of an angle have a mesure that is different from the measure of the original angle?
No, a figure and its reflection image are congruent. It is like our reflections in a mirror. Hope I answered your question!
Is a figure always congruent to its reflection?
Yes, due to the definition of congruent figures.
What Will never produce a congruent figure reflection horizontal stretch rotation translation?
It will be as you term it 'horizontal stretch' in which the figure is enlarged or reduced in size.
What two transformations can be used to show two figures are congruent?
Two transformations that can be used to show that two figures are congruent are rotation and reflection. A rotation involves turning a figure around a fixed point, while a reflection flips it over a line, creating a mirror image. If one figure can be transformed into another through a combination of these transformations without altering its size or shape, the two figures are congruent. Additionally, translation (sliding the figure without rotation or reflection) can also be used alongside these transformations.
Is a figure still congruent if if it has a reflection?
No its not
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.
Can a reflection produce a congruent figure?
Yes
Can a reflection image of an angle have a mesure that is different from the measure of the original angle?
No, a figure and its reflection image are congruent. It is like our reflections in a mirror. Hope I answered your question!
Is a figure always congruent to its reflection?
Yes, due to the definition of congruent figures.
Which transformations will always produce a congruent figure?
translation
Which transformations will produce a congruent figure?
A translation, a reflection and a rotation
Which transformation does not always result in an image that is congruent to the original figure?
A dilation (or scaling) is a transformation that does not always result in an image that is congruent to the original figure. While translations, rotations, and reflections always produce congruent figures, dilations change the size of the figure, which means the image may be similar to, but not congruent with, the original figure.
What is the difference between rules of translation and rules of reflection in math?
the difference is that in translation you slide the figure and in reflection you reflect the figure across the reflection line :)
A mapping for which the original figure and its image are congruent?
Isometry
Does dilation always make a congruent figure?
No it makes the figure bigger or smaller than the original
What Will never produce a congruent figure reflection horizontal stretch rotation translation?
It will be as you term it 'horizontal stretch' in which the figure is enlarged or reduced in size.
