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What shape has four congruent sides and four congruent angles?
A square, because congruent means equal.
What is two congruent shapes?
congruent shapes are the same shape and size... i think
What does non congruent mean?
In geometry two figures are congruent if they have the same shape and size if they are non congruent they do not have the same shape and size two triangles are congruent if their corresponding sides are all equal in lengh and their corresponding angles are equal in size
If triangles are congruent they have the same?
If the triangle is the same size, and it's sides are congruent to the other, then yes they are congruent to each other.
Irregular shapes can be congruent?
All congruent shapes have to be are the same size and shape. If you cut lots of cookies with the same cookie cutter then they all would be congruent.
Which transformation does not produce a congruent image?
A transformation that does not produce a congruent image is a dilation. While dilations change the size of a figure, they maintain the shape, meaning the resulting image is similar but not congruent to the original. In contrast, transformations such as translations, rotations, and reflections preserve both size and shape, resulting in congruent images.
Which transformations will produce a congruent figure?
A translation, a reflection and a rotation
Which of the transformations will produce a similar but not congruent figure?
A dilation would produce a similar figure.
Which transformations will always produce a congruent figure?
translation
Which transformation or sequence of transformations can be used to show congruency?
To show congruency between two shapes, you can use a sequence of rigid transformations such as translations, reflections, rotations, or combinations of these transformations. By mapping one shape onto the other through these transformations, you can demonstrate that the corresponding sides and angles of the two shapes are congruent.
What transformation will result in a similar figure?
An enlargement transformation will give the result of a similar shape.
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.
How transformations be used to show that angles are congruent?
Transformations, such as translations, rotations, and reflections, can be used to demonstrate that angles are congruent by showing that one angle can be moved to coincide with another without altering its size or shape. For example, by rotating one angle to match the vertex and rays of another angle, we can visually confirm their congruence. If the angles overlap perfectly after the transformation, this indicates that they are congruent. Thus, transformations provide a practical method for establishing angle congruence in geometric proofs.
Can a congruent shape have the same number of angles?
a congruent shape HAS TO HAVE ALL CONGRUENT ANGLES OR IT WOULDNT BE A CONGRUENT sHAPE
Which transformations create congruent figures?
Translation, rotation, reflection
What transformations will produce a figure that is similar but not congruent to the original figure besides rotation?
Please don't write "the following" if you don't provide a list. We can't guess that list.
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.
