Best Answer

if the angles of a figure are the same but the sides aren't, it is similiar. Congruent is angles and sides exactly the same

User Avatar

Wiki User

12y ago
This answer is:
User Avatar

Add your answer:

Earn +20 pts
Q: How can a similar figure not be congruent?
Write your answer...
Still have questions?
magnify glass
Related questions

What is the difference between a similar figure and a congruent figure?

A similar figure has the same interior angles as a congruent figure but its sides are in proportion to a congruent figure.

Are congruent figure similar?

Yes, congruent figures have to be similar

Are corresponding angles of similar figure always congruent?

Yes, they are.

Is a figure with a scale factor of 1 congruent or similar?


What is a similar figure with the same proportion?

A congruent figure.

Which of the transformations will produce a similar but not congruent figure?

A dilation would produce a similar figure.

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

What is different about similar figure and congruent figures?

Congruent figures are identical in dimensions and angles whereas similar figures have dimensions in proportion to congruent figures but both have exactly the same angles.

Is a figure similar if the sides and angles are congruent?

Yes .But it depends what shape

A figure that has congruent corresponding angles and proportional sides are called?


What is alike and different about similar and congruent figures?

If two figures are similar or congruent, each angle of the first figure is the same as the corresponding angle of the second figure.In similar figures, the ratio of each side in the first figure to the corresponding side in the second figure is a constant. If the figures are congruent, that ratio is 1: that is, the corresponding sides are of the same measure.

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.