As long as the two quadrilaterals are congruent, yes.
(Congruency ignores position, including rotation and reflection.)
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.
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.
isometry
Stable. Firm.
Oppressive? Stringent? Puritanical? Rigid
inflexible, unyielding, rigid, brittle
The Mantle of the Earth is the thickest layer, and while solid, contains elements that cause it to be pliable and flowing due to extreme heat and pressure. It undergoes motions similar to boiling water, known as convection. Convection of the mantle is expressed at the surface through the motions of tectonic plates.
Lumpy rigid hillious ridged texturized
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.
stiff, tight, rigid, close, flexed, firm, tense, unyielding