A figure that is the same shape as another but could be a different size.
A dilation would produce a similar figure.
Yes, they are.
A congruent figure.
Yes, congruent figures have to be similar
To find the scale factor of a figure to a similar figure, you can compare corresponding linear dimensions, such as side lengths or heights. Divide the length of a side of the original figure by the length of the corresponding side of the similar figure. The resulting value is the scale factor, which indicates how much larger or smaller one figure is compared to the other. Ensure that both figures are oriented similarly for an accurate comparison.
A similar figure has the same interior angles as a congruent figure but its sides are in proportion to a congruent figure.
A dilation would produce a similar figure.
Yes, they are.
A congruent figure.
the number used to muliplpy the lengths of a figure to stretch or shrink it to a similar image.
Yes, congruent figures have to be similar
An enlargement transformation will create a similar figure,
figure the it out dog !
Dilation
To find the scale factor of a figure to a similar figure, you can compare corresponding linear dimensions, such as side lengths or heights. Divide the length of a side of the original figure by the length of the corresponding side of the similar figure. The resulting value is the scale factor, which indicates how much larger or smaller one figure is compared to the other. Ensure that both figures are oriented similarly for an accurate comparison.
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.
A similar figure is one with the same shape, the same angles, and the same relative dimensions as another. A similar figure may only be different, if at all, by scale size.