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When are two similar figures also congruent?

Updated: 8/19/2019
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12y ago

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If the scale factor is 1. That is, if a pair of corresponding sides are the same length.

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12y ago
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Q: When are two similar figures also congruent?
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Related questions

What does it mean for two figures to be congruent?

Similar


Can two figures be congruent but not similar?

no because if they are conmgruent then they are similar


What is the difference between similar and congruent?

Congruent means two figures have exactly the same shape and size. If the shape is identical, but not the size , two figures are similar.


If two figures are similar then are they also congruent?

No. Two figures are similar if they have same shape, and all the angles are equal; but they can have the sides of different sizes. I mean, similar figures may have different sizes, but must have the same shape.


How do you compare and contrast congruent and similar?

Similar means they are of the same shape but not necessary the same size. two figure are congruents when they are of the same shape and size. congruent figures can be similar but not similar figures aren't always congruent


Are two congruent figures similar?

Yes, congruent means same size and shape.


What are not always true if two figures are similar?

That their sides are congruent.


What is the symbol that denotes two figures are similar?

= congruent sign


1What is the difference between congruent and similar?

Two congruent geometric figures have the same shape and the same size, whereas two similar geometric figures have the same shape but they differ in size.


When two plane figures have congruent angles and porportional sides they are?

... similar.


How do you know if two figures are similar or congruent?

congruent figures are the same shape and the same size while similar figures are the same shape but different sizes and it doesn't matter which way the shape is facing


The transitive property holds for similar figures?

The transitive property states that if A is equal to B, and B is equal to C, then A is equal to C. In the context of similar figures, this property holds true. If two figures are similar, and one figure is congruent to a third figure, then the second figure is also congruent to the third figure.