Yes they are. All ten angles are 54 degrees.
no.
Two pentagons that have corresponding angles congruent. First equals the first, second equals the second and so forth.
If they have the same nuber of sides (angles) then always. If not then never. So, overall, I suppose the answer is sometimes - depending on the number of sides.
yes
Yes, the corresponding sides of two similar regular polygons must have equal lengths. This is because both the polygons are similar, which means that since they are also polygons, they must have equal lengths.
If they are congruent they must be similar.
Pentagons do not have to be regular. Elongating one side will skew two angles and make them non congruent with the other three, creating an irregular polygon.
Some are some are not. Two regular pentagons with one equal side are congruent.
no.
Jasmine drew 2 pentagons Compare the 2 pentagons that Jasmine drew. Tell how they are alike, and identify three ways that they are different.
No. Two regular hexagons are always similar to each other, but two random hexagons are not necessarily similar.
If you draw two regular polygons, for example pentagons, of two different sizes, the length of the sides will vary between the two pentagons, but the angle between the sides of the pentagons will be the same, therefore the sum of the angles will not change.
always
Two pentagons that have corresponding angles congruent. First equals the first, second equals the second and so forth.
Two regular octagons are always similar because they have equal angles and all sides are congruent. This means that they have the same shape, just different sizes.
Pentagons and hexagons are similar in that they are both types of polygons, which means they are two-dimensional shapes with straight sides. Each has a defined number of sides and angles, with pentagons having five sides and hexagons having six. Additionally, both shapes can be regular, meaning all sides and angles are equal, and they can tessellate, or tile a plane without gaps, under certain conditions. Their geometric properties allow for interesting applications in various fields, including architecture and nature.
Not always, sometimes two obtuse triangles are similar and sometimes they are not similar.