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Which sequence of rigid transformations will map the preimage ΔABC onto image ΔABC?
Wiki User
∙ 7y ago
The identity transformation.
Wiki User
∙ 7y ago
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If a transformation is performed on a polygon the resulting polygon is called what A compound transformation A translation A preimage A rigid transformation An image?
It is called an image.
What is isometries rigid transformations?
I think "isometries" and "rigid transformation" are two different names for the same thing. Look for "isometry" on wikipedia.
What is a rigid transformation?
A rigid transformation is a geometrical term for the pre-image and the image both having the exact same size and shape.
What does it mean to prove that two figures are congruent using rigid motions?
Given two sets of angles and the included side congruent, we seek a sequence of rigid motions that will map Δ_____onto Δ___ proving the triangles congruent.
Is a pentagon shape in a pentagon shape a rigid shape?
yes a pentagon is a rigid shape * * * * * I am afraid that it is not.
If a transformation is performed on a polygon the resulting polygon is called what A compound transformation A translation A preimage A rigid transformation An image?
It is called an image.
What is isometries rigid transformations?
I think "isometries" and "rigid transformation" are two different names for the same thing. Look for "isometry" on wikipedia.
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 is a rigid transformation?
A rigid transformation is a geometrical term for the pre-image and the image both having the exact same size and shape.
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.
What is true about the result of a rigid transformation?
The object and its image are congruent.
What is a rigid sequence of steps?
im not quite sure but i know it has to do with the process of scientific inquiry.
Why reflections translations and rotation are rigid motion s?
Reflections, translations, and rotations are considered rigid motions because they preserve the size and shape of the original figure. These transformations do not distort the object in any way, maintaining the distances between points and angles within the figure. As a result, the object's properties such as perimeter, area, and angles remain unchanged after undergoing these transformations.
What does it mean to prove that two figures are congruent using rigid motions?
Given two sets of angles and the included side congruent, we seek a sequence of rigid motions that will map Δ_____onto Δ___ proving the triangles congruent.
Is scientific inquiry a process with many paths not a rigid sequence of steps?
Scientific inquiry is a process with many paths
How do you find a sequence of rigid motions for quadrilaterals?
The answer depends on the quadrilateral. Some have rotational symmetry or reflective symmetry and it is not possible to distinguish between these and translations.
Can scientific inquiry be a process with many paths not rigid sequence of steps?
Science has always been a flexible multipath process. Scientific discoveries quite frequently happen when least expected and not being looked for. Serendipity is essential to progress in the field of science and getting stuck on a fixed sequence usually blinds the observer from making such discoveries. Many new discoveries were overlooked by scientists that were overly rigid and the results discarded, only to be rediscovered later by other scientists not so blindered by their formal procedures and rigid expectations. Whatever gave you the idea that science is rigid and inflexible?
