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Q: How are the polygons in problem 1 and 2 similar?
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How are the polygons in problems 1 and 2 similar how are different?

I think that 1 2 can not be similar cause there different shapes


When constructing inscribed polygons and perpendicular lines how are the steps similar?

2


How is polygons similar?

They are closed 2-D shapes with straight sides.


What is a ratio of the lengths of 2 corresponding sides of 2 similar polygons?

i dont kno but qwamane is cool looking though


What is the greatest common factor of a polygon?

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.


What three polygons are on the flag of the Bahamas?

1 triangle 1 pentagon and 2 trapezoids


What is the difference between scale factor and scale ratio?

if two polygons are similar, then the ratio of the length of 2 corresponding sides is called a scale factor


What is the answer to the problem 1 plus 1?

The answer to the problem 1 plus 1 is 2. (1+1=2)


Does any 2d shape have 1 corner?

The Answer:No, as that would never suit the Euler Characteristic, for polygons. That would mean, 1 angle, and 2 sides (to make the angle), and 0 faces (techanically speaking), makes 1 - 2 + 0 = -1. All polygons yield 0, thus, this is incorrect.


Two similar polygons have areas of 16 square inches and 64 square inches the ratio of a pair of corresponding sides is 1 to 4 is this true or false?

False: Ratio areas= 16 : 64 = 1 : 4 Ratio of sides = sqrt(ratio of areas) = 1 : 2


What are 4 2d shapes?

1. circles 2. triangles 3. squares 4. any of the polygons


Can two dimensional shapes be classified as polygons?

Polygons are a special type of 2-dimensional shapes.