Question
Transformation with respect to a line is
- Rotation
- Translation
- Reflection
- Dilation
The correct answer is: Reflection
The transformation with respect to a line is called Reflection.
Related Questions to study
Name the transformation with respect to fixed point
Name the transformation with respect to fixed point
Which transformation is rigid not transformation?
Which transformation is rigid not transformation?
Which is the transformation where the size of the preimage changes?
Which is the transformation where the size of the preimage changes?
The point (3, 5) after 180° clock wise rotation is
Points can be rotated about any of the two axes or the origin or about a line.
The point (3, 5) after 180° clock wise rotation is
Points can be rotated about any of the two axes or the origin or about a line.
The rule (x , y) → ( - x , - y) describe
A point can be reflected about any of the two axes or any line.
The rule (x , y) → ( - x , - y) describe
A point can be reflected about any of the two axes or any line.
The rule (x, y) → ( - y, x) describe
A point can be reflected about any of the two axes or about any line.
The rule (x, y) → ( - y, x) describe
A point can be reflected about any of the two axes or about any line.
The rule (x, y) → ( - y, - x) describes
A point can be reflected about any of the two axes or about any line.
The rule (x, y) → ( - y, - x) describes
A point can be reflected about any of the two axes or about any line.
The rule (x, y) → (y, x) describes
A point can be reflected about any of the two axes or about any line.
The rule (x, y) → (y, x) describes
A point can be reflected about any of the two axes or about any line.
What is an isometric transformation?
A point can be reflected about any of the two axes or about any line.
What is an isometric transformation?
A point can be reflected about any of the two axes or about any line.
Which rule shows a translation 6 units right
A point can be reflected about any of the two axes or about any line.
Which rule shows a translation 6 units right
A point can be reflected about any of the two axes or about any line.
If a figure undergoes translation and then reflection then the image after transformation will be
A rotation is a transformation in a plane that turns every point of a preimage through a specified angle and direction about a fixed point.
If a figure undergoes translation and then reflection then the image after transformation will be
A rotation is a transformation in a plane that turns every point of a preimage through a specified angle and direction about a fixed point.
Which composite transformation is not rigid
In mathematics, a rigid transformation is a geometric transformation of a Euclidean space that preserves the Euclidean distance between every pair of points.
Which composite transformation is not rigid
In mathematics, a rigid transformation is a geometric transformation of a Euclidean space that preserves the Euclidean distance between every pair of points.
Which term is related to rotation
Hence, we can say that Rotation Concept is related to rotates.
Which term is related to rotation
Hence, we can say that Rotation Concept is related to rotates.
Which is not the property of the transformation rotation
Hence, we can say that the similarity is not a property of the transformation.
Which is not the property of the transformation rotation
Hence, we can say that the similarity is not a property of the transformation.
From the given transformation which pre image is not equal to image
Transformation is a mechanism that transform an object into different structures.
In General, there are 4 types of transformations. They are;
1. Reflection
2. Rotation
3 Translation
4. Dilation.
Except Dilation, all the transformation techniques are termed as rigid transformations since, they provide same structure as the object.
From the given transformation which pre image is not equal to image
Transformation is a mechanism that transform an object into different structures.
In General, there are 4 types of transformations. They are;
1. Reflection
2. Rotation
3 Translation
4. Dilation.
Except Dilation, all the transformation techniques are termed as rigid transformations since, they provide same structure as the object.
