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To be considered similar two polygons must have corresponding sides that are equal?
To be considered similar, two polygons must have corresponding angles that are equal, and their corresponding sides must be in proportion, rather than equal. This means that while the shapes of the polygons are the same, their sizes may differ. Thus, similar polygons maintain the same shape but can vary in scale.
What else can I help you with?
Must the corresponding angles of two similar regular polygons be equal?
All angle of two similar regular polygons must be equal.
How are the polygons in problem 1 and 2 similar?
Without specific details about the polygons in problems 1 and 2, I can only provide a general answer. If the polygons share the same number of sides, have equal corresponding angles, or are both regular polygons, they can be considered similar. Similar polygons maintain proportional relationships between their corresponding sides and angles. To give a more precise comparison, I would need the characteristics of the polygons in question.
Must the corresponding sides of two similar regular polygons must have equal length?
Yes.
What are the conditions to prove the two polygons are similar?
Corresponding angles are equal.The ratios of pairs of corresponding sides must all be equal.
How do you figure out if two polygons are similar?
To determine if two polygons are similar, check if their corresponding angles are equal and if the lengths of their corresponding sides are in proportion. This means for each pair of corresponding sides, the ratio of their lengths should be the same. If both conditions are satisfied, the polygons are similar. You can also use the concept of scale factors to help verify the proportionality of the sides.
The corresponding sides of two similar regular polygons must have equal lenghts?
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 two polygons are similar then the ratio of their perimeter is equal to the ratios of their corresponding sides lenghts?
If two polygons are similar then the ratio of their perimeter is equal to the ratios of their corresponding sides lenghts?
Must the corresponding angles of two similar regular polygons be equal?
All angle of two similar regular polygons must be equal.
Do the corresponding angles of two similar regular polygons have to be equal?
Yes
How do you write out a similarity statement with polygons?
Two polygons are similar if:the ratio of the lengths of their corresponding sides is the same, andtheir corresponding angles are equal.
How are the polygons in problem 1 and 2 similar?
Without specific details about the polygons in problems 1 and 2, I can only provide a general answer. If the polygons share the same number of sides, have equal corresponding angles, or are both regular polygons, they can be considered similar. Similar polygons maintain proportional relationships between their corresponding sides and angles. To give a more precise comparison, I would need the characteristics of the polygons in question.
Must the corresponding sides of two similar regular polygons must have equal length?
Yes.
What are the conditions to prove the two polygons are similar?
Corresponding angles are equal.The ratios of pairs of corresponding sides must all be equal.
How do you figure out if two polygons are similar?
To determine if two polygons are similar, check if their corresponding angles are equal and if the lengths of their corresponding sides are in proportion. This means for each pair of corresponding sides, the ratio of their lengths should be the same. If both conditions are satisfied, the polygons are similar. You can also use the concept of scale factors to help verify the proportionality of the sides.
The corresponding sides of two similar regular polygons may or may not have equal length?
yes that is true.
If abcde and tuvwx are similar polygons then the ratio of ab to tu must be equal to the ratio of CD to vw assume and are corresponding sides as are and?
True
What does similar means in math?
In mathematics, "similar" refers to figures that have the same shape but may differ in size. Two geometric shapes are considered similar if their corresponding angles are equal and their corresponding sides are in proportion. For example, two triangles are similar if one can be scaled up or down to match the other. This concept is important in geometry, particularly in the study of triangles and other polygons.
