Two polygons are similar if:
You have to see it both the polygons measures to the same degree's & the same shape then that make's it congruent.
One similarity is that they are both polygons, and they are both geometric shapes.
This is false. The statement would be true for regular polygons, but not all polygons are regular.
Δ ABC ~ Δ DEF, because ~ is the similarity symbol. Hope this helped!
All four-sided polygons are squares. (False) Squares are all four-sided polygons. (True)
You have to see it both the polygons measures to the same degree's & the same shape then that make's it congruent.
these polygons arent similar one is turned sideways... * * * * * Don't know which polygons but turning sideways does not affect similarity
Polygons are flat shapes with many sides
Not necessarily. If the statement is "All rectangles are polygons", the converse is "All polygons are rectangles." This converse is not true.
Each interior angle of a regular polygon that tessellates by itself is a factor of 360°.
One similarity is that they are both polygons, and they are both geometric shapes.
This is false. The statement would be true for regular polygons, but not all polygons are regular.
Δ ABC ~ Δ DEF, because ~ is the similarity symbol. Hope this helped!
To determine which polygons in the diagram are images of polygon ABCD under similarity transformations, look for shapes that maintain the same angles and have proportional side lengths compared to ABCD. Similarity transformations include translations, rotations, reflections, and dilations. Any polygon that matches these criteria will be a valid image of ABCD. Without the specific diagram, I cannot identify the exact polygons, but those that have these properties are the images.
The 2 polygons must have corresponding angles. They also must have equivalent ratios.
yall get on my nerves
All four-sided polygons are squares. (False) Squares are all four-sided polygons. (True)