0
Add your answer:
Earn +20 pts
Does a rectangal have congruent diagnals?
One kind does.Theres the equelateral triangle.It is all the way congruent.
What are the properties of a paralellogram?
a closed, 4 sided figure with: 2 pairs of parralell lines 2 pairs of congruent line diagnals bisect each other
Is a figure and its slide image always congruent?
no
Is a figure always congruent to its reflection?
Yes, due to the definition of congruent figures.
What figure will always have congruent diagonals?
A regular polygon.
Are diagnals of a rectangle always congruent?
Yes unless it is parallelogram
Does a rectangal have congruent diagnals?
One kind does.Theres the equelateral triangle.It is all the way congruent.
What are the properties of a paralellogram?
a closed, 4 sided figure with: 2 pairs of parralell lines 2 pairs of congruent line diagnals bisect each other
What quadrilateral must have congruent diagnals?
A square, a rectangle and an isosceles trapezoid
Which transformation does not always result in an image that is congruent to the original figure?
A dilation (or scaling) is a transformation that does not always result in an image that is congruent to the original figure. While translations, rotations, and reflections always produce congruent figures, dilations change the size of the figure, which means the image may be similar to, but not congruent with, the original figure.
Is a figure and its slide image always congruent?
no
Is a figure always congruent to its reflection?
Yes, due to the definition of congruent figures.
What figure will always have congruent diagonals?
A regular polygon.
Are corresponding angles of similar figure always congruent?
Yes, they are.
Are adjacent sides of a rhombus always congruent?
Yes, it is one of the ways to prove a figure is a rhombus. If adjacent sides are congruent, then the figure is a rhombus.
Does dilation always make a congruent figure?
No it makes the figure bigger or smaller than the original
Which of the following transformation will always produce a congruent figure?
The identity transformation.
