Wiki User
∙ 6y agoAs long as the two quadrilaterals are congruent, yes.
(Congruency ignores position, including rotation and reflection.)
Wiki User
∙ 6y agoThe answer depends on the quadrilateral. Some have rotational symmetry or reflective symmetry and it is not possible to distinguish between these and translations.
no they are not rigid.
Rigid is immovable, unbending. Semi-rigid can move in a limited way.
Yes, it is non-rigid.
a non rigid is a square and a hexagon
no they are not rigid.
The answer depends on the quadrilateral. Some have rotational symmetry or reflective symmetry and it is not possible to distinguish between these and translations.
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.
Triangles are rigid, quadrilaterals are not - a square can be "squashed" into rhombus.
A translation is a type of rigid motion, which means it preserves distances and angles between points. In a translation, every point in a figure moves the same distance and direction. Rigid motions also include rotations and reflections.
Dilation, shear, and rotation are not rigid motion transformations. Dilation involves changing the size of an object, shear involves stretching or skewing it, and rotation involves rotating it around a fixed point. Unlike rigid motions, these transformations may alter the shape or orientation of an object.
isometry
Stable. Firm.
Congruent objects are two or more objects that have the same shape and size, where one object can be mapped onto the other through rigid motions such as translations, rotations, and reflections. Essentially, congruent objects are identical in every way except for their position and orientation in space.
Oppressive? Stringent? Puritanical? Rigid
inflexible, unyielding, rigid, brittle
Rigid, inflexible, doctrinaire.