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What else can I help you with?
What are properties of reflections m?
Reflections in mathematics preserve the size and shape of the object being reflected. They also have the property that the reflected image is the same distance from the line of reflection as the original object. Additionally, reflections can be described by an axis of reflection, which serves as a line that the reflection occurs across.
Which type of isometry is the equivalent of two reflections across intersecting lines?
Rotation
What is the reflection image of P 0 0 after two reflections first across x -3 and then across y -3?
Each reflection produces a mirror image.=================================Answer #2:With the initial point at (0, 0) ... the origin of coordinates ...-- the first reflection, across x = -3, moves the point to (-6, 0), and-- the second reflection, around y = -3, moves it to (-6, -6) .
What are examples of glide reflections?
Examples of glide reflections include sliding a shape along a line while also reflecting it across that line. For instance, sliding and reflecting a triangle across a mirror line simultaneously creates a glide reflection. Another example could involve sliding and reflecting a letter along a surface, resulting in a glide reflection transformation.
What if you wrote the word CAPITOL and flipped its reflection across a vertical line which letters would look the same?
O T I and A
When ABC is reflected across x 1 and y -3. What are the coordinates of the reflection image of A after both reflections?
The answer will depend on the original coordinates of A: these have not been provided so neither has an answer.
What do reflections occur across?
They occur across an axis of symmetry.
Is vertical across?
No, vertical is up and down and horizontal is across. Think about how a HORIZON goes ACROSS the ocean...so HORIZONtal is across.
What is vertical and what is horizontal?
Vertical is up and horizontal is across
Which transformations can be used to carry the rectangle ABCD onto itself?
Oh, dude, you can use transformations like translations, rotations of 180 degrees, or a combination of reflections across the diagonal or perpendicular bisectors to carry the rectangle ABCD onto itself. It's like playing Tetris but with shapes, you know? So, yeah, those are the moves you can make to keep the rectangle where it belongs.
What are the advantages of reflection of light on rough surfaces?
Reflection of light on rough surfaces results in diffuse reflection, which causes the light to be scattered in different directions. This can help reduce glare and provide even illumination across a surface. Additionally, rough surfaces can be used to create non-reflective coatings that minimize unwanted reflections.
A composition of reflections across two parallel lines is a?
translation
