If k > 1, the image gets ______ and farther from the center of dilation.
Similar polygons have the ____ number of sides and angles.
________ stretches or shrinks the original figure.
If there is not a single transformation that carries one figure onto the next, then we use a(n) ___________ of transformations.
When dilating a line segment, the dilated line segment is longer or shorter with respect to the scale ______.
Rigid transformations produce congruent figures because they ________ size and shape.
The symbol ∼ represents __________.
_____________ sides of congruent polygons are congruent.
A(n) ________ of similarity transformations is a composition of one or more rigid transformations followed by a dilation.
The _____ factor refers to how much the figure grows or shrinks, and it is denoted by k.
Corresponding interior ______ of congruent polygons are congruent.
(x, y) -> (kx, ky) changes the size of the figure by a factor of k when the center of dilation is the ______.
The symbol ≅ represents __________.
Congruent polygons have the same number of _____ and angles.
Down
Two reflections over intersecting lines is the same as one ________.
A dilation produces an image that is the same _____ as the original, but is a different size.
When dilating a line that passes through the center of dilation, the line is _________.
If 0 < k < 1, the image gets _______ and closer to the center of dilation
The ratio of the areas is the ______ of the scale factor while the ratio of perimeters is the scale factor.
Corresponding sides of similar polygons are ____________.
Two figures are congruent if there is a sequence of rigid transformations that ____ one figure to the other.
In most cases changing the _____ of a series of transformations will not have the same result.
Corresponding ________ angles of similar polygons are congruent.
Two reflections over parallel lines is the same as one ___________.
In some cases a series of transformations could have a(n) __________ single transformation.
The ______ of dilation is a fixed point in the plane about which all points are expanded or contracted.
_____ transformations produce congruent figures.
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