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What else can I help you with?
How is a reflection rotation and translation similar?
they are all with shapes and have to do with geometry
Is the composition of a reflection across the x and y axis similar to a 180 degree rotation about the origin?
yup.
Does a hexagon have rotation or reflection symmetry?
reflection
Does an equilateral triangle have rotation or reflection symmetry?
reflective (aka reflection)
Is a reflection always a rotation?
yes
How is a reflection rotation and translation similar?
they are all with shapes and have to do with geometry
How are a reflection and rotation alike?
Size remains constant in reflection and rotation.
What transformations are similar to the original image?
The result of any of the following transformations, or their combinations, is similar to the original image:translation,rotation,enlargement,reflection.
What composition of transformations will create a pair of similar not congruent triangles?
Enlargements (or dilations) will create similar shapes.
Is the composition of a reflection across the x and y axis similar to a 180 degree rotation about the origin?
yup.
Does a hexagon have rotation or reflection symmetry?
reflection
Does reflection and rotation?
Yes, reflection and rotation are both transformations that can change the orientation of an object. Reflection is when an object is flipped over a line, while rotation is when an object is turned around a point.
Does an equilateral triangle have rotation or reflection symmetry?
reflective (aka reflection)
Is it a glide-reflection rotation reflection or translation?
A glide reflection is where you reflect the shape and translate it. A glide rotation is where you rotate a shape and translate it. A glide translation doesn't exist.
Is a reflection always a rotation?
yes
Could a reflection followed by a rotation ever be described as a single rotation?
Yes, a reflection followed by a rotation can indeed be described as a single rotation under certain conditions. Specifically, if the line of reflection is positioned at an angle that bisects the angle of rotation, the combined transformation can be expressed as a single rotation about a point. This is often seen in geometric transformations where the resulting effect maintains the rotational symmetry. However, not all combinations of reflection and rotation will yield a single rotation; it depends on their relative orientations.
Which transformations preserves the lengths of the sides of the figure?
rotation, translation, and reflection
