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Q: How do you do the reflection across yx?
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What is the reflection of point (-16) across the lines yx?

It is (6, -1).


What rule describes a transformation across the line yx?

It depends on the kind of transformation: it could be reflection or translation.


What is the reflection of (-1-5) across y axis?

It is: (1, -5) reflection across the y axis


Reflection across the x-axis?

In transformations a reflection across the x axis produces a mirror image


What is the value of 24/yx?

24/yx there isn't an = sign


Is glide reflection equivalent to two reflections across two vertical lines?

No. Glide reflection is a combination of an ordinary reflection and a slide along the line of reflection. A two reflections across two vertical lines is a translation without any reflection or rotation.


The composition of a translation and a reflection across a line parallel to the direction of translation?

Glide Reflection


What is the rule for a reflection across the x-axis?

For a reflection across the x axis, both the slope and the y intercept would have the same magnitude but the opposite sign.


ZW ll YX what does this mean?

ZW is parallel to YX.


What is the difference between rules of translation and rules of reflection in math?

the difference is that in translation you slide the figure and in reflection you reflect the figure across the reflection line :)


What is the composition of a translation and a reflection across a line parallel to the direction of translation?

When a translation is followed by a reflection across a line parallel to the direction of translation, the resulting transformation is a glide reflection. This transformation involves moving the shape in a specified direction (translation) and then flipping it over (reflection) across a parallel line. The combination results in the shape being both translated and reflected.


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) .