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What else can I help you with?
Which of the following transformations creates similar figures?
Enlargement.
Which transformations create congruent figures?
Translation, rotation, reflection
What composition of transformations will create a pair of similar not congruent triangles?
Enlargements (or dilations) will create similar shapes.
What transformation produces similar figures?
Similar figures are produced through transformations such as dilation, where a shape is enlarged or reduced by a scale factor while maintaining its proportions. This transformation alters the size of the figure but keeps the angles and the relative dimensions between corresponding sides the same, ensuring that the figures remain similar. Additionally, similar figures can also be obtained through rotations, reflections, and translations, as these transformations preserve the shape and angle relationships.
What types of transformations will create a similar figure?
There is just the one and it is an enlargement or a reduction in size.
What are the movements of the geometric figures?
Transformations. :-)
How can rigid transformations be used to prove congruency?
Rigid transformations, such as translations, reflections, and rotations, preserve the length, angle measures, and parallelism of geometric figures. By applying a combination of these transformations to two given figures, if the transformed figures coincide, then the original figures are congruent. This is because if two figures can be superimposed perfectly using rigid transformations, then their corresponding sides and angles have the same measures, establishing congruency.
What transformations are similar to the original image?
The result of any of the following transformations, or their combinations, is similar to the original image:translation,rotation,enlargement,reflection.
What effects do rigid transformations have on geometric figures?
They can alter the location or orientation of the figures but do not affect their shape or size.
Which transformation does not always result in congruent figures in the coordinate plane?
A transformation that does not always result in congruent figures in the coordinate plane is dilation. While dilations can resize figures, they change the dimensions of the original shape, leading to figures that are similar but not congruent. In contrast, transformations like translations, rotations, and reflections preserve the size and shape of the figures, resulting in congruence.
How is a rotation similar to a reflection?
Both are transformations.
Can congruent figures be similar and can similar figures be congruent?
Congruent figures are always similar. However, similar figures are only sometimes congruent.
