For a reflection across the x axis, both the slope and the y intercept would have the same magnitude but the opposite sign.
It is: (1, -5) reflection across the y axis
(x' , y') = (-x + 1 , y + 4)
There are the identity transformations:translation by (0, 0)enlargement by a scale factor of 0 - with any point as centre of enlargement.In addition, it can be reflection about the perpendicular bisector of any side of the rectangle, or a rotation of 180 degrees about the centre of the rectangle.
It will have moved 180 degrees and it will be up side down
For a reflection over the x axis, leave the x coordinate unchanged and change the sign of the y coordinate.For a reflection over the y axis, leave the y coordinate unchanged and change the sign of the x coordinate.
It depends on the kind of transformation: it could be reflection or translation.
Which point is not located on the xaxis or the yaxis of a coordinate grid?Read more:Which_point_is_not_located_on_the_xaxis_or_the_yaxis_of_a_coordinate_grid
It is: (1, -5) reflection across the y axis
Law of Reflection
In transformations a reflection across the x axis produces a mirror image
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.
It is called the ordinate.
(x' , y') = (-x + 1 , y + 4)
Glide Reflection
The scientific rule for when light returns to the medium from which it originated is called Reflection. The rule for where it helps predict where light will be reflected is called the Law of Reflection.
the difference is that in translation you slide the figure and in reflection you reflect the figure across the reflection line :)
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.