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Q: The similarity ratio of two similar polygons is 2 and 3 Compare the smaller polygon to the larger polygon Find the ratio of their areas?

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it means that the polygons are similar not exact

Regular polygons.

yes

no. similar polygons do not have the same area. similar just means that they have the same angle measurements and are proportional.

Yes. The polygons must be congruent. They must have an even number of sides and angles. -alessandra

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these polygons arent similar one is turned sideways... * * * * * Don't know which polygons but turning sideways does not affect similarity

Two polygons are similar if:the ratio of the lengths of their corresponding sides is the same, andtheir corresponding angles are equal.

-- All regular (equilateral) triangles are similar. -- All squares are similar. -- All pentagons are similar. -- All hexagons are similar. . . . etc. Any regular polygon is similar to all other regular polygons with the same number of sides.

It is 5.6

n. in congruent polygons, the pairs of sides which can be superimposed on one another. In similar polygons, the ratio of the length of a side on the larger polygon to the length of its corresponding side on the smaller polygon is the same for all the sides.

cont the angle then multiply by 77

You divide a length of one polygon by the corresponding length in the other polygon. Any length will do, as long as you use the corresponding length in both.

divide the perimeter by 27 the multiply it by 3 and then u get the answer

it means that the polygons are similar not exact

One factor that polygons have is the scale factor which is the ratio of the lengths of two corresponding sides of similar polygons. This would only pertain to two or more polygons of course. You could also look at a single polygon and find the GCF of the lengths of its sides. So for example if you have a 3,4,5 triangle, the GCF is 1. If you have a 6,8,10 triangle it is 2.

Wonderful! If you had told us something about polygon efgh, and mentioned some small tidbit of information regarding the ratio of similarity, we might have had a fighting chance. The question is a lot like asking: "Bob is older than Jim. How old is Bob ?"

ea = 5, 1 over 3 inches