Question
Congruent transformation in which image rotates
- Translation
- Rotation
- Reflection
- Dilation
Hint:
rotation is the turning of a figure. The figure maintains the same size and shape but it looks like it fell over
The correct answer is: Rotation
rotation is the correct answer
rotation is a transformation that turns a figure around a fixed point, called the center of rotation.
Related Questions to study
Congruent transformation in which image flips is
Congruent transformation in which image flips is
Rigid transformations are
Rigid transformations are
Which is not a rigid transformation?
Which is not a rigid transformation?
In congruent transformation
In congruent transformation
Reflection is a
Reflection is a
Reflection is a
Reflection is a
Translation is a
Translation is a
In congruent figures, there is
In congruent figures, there is
Pick the odd one
Pick the odd one
What will be the new position of the given point (1, –9) after rotating it 90° counterclockwise about the origin and then translating 4 units right?
A point can be reflected about any of the two axes or about any line or rotated about the origin.
What will be the new position of the given point (1, –9) after rotating it 90° counterclockwise about the origin and then translating 4 units right?
A point can be reflected about any of the two axes or about any line or rotated about the origin.
The trapezoid is translated 5 units right and reflected across x-axis. Which ordered pair describes image point of A.
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)
A point can be reflected about any of the two axes or about any line.
The trapezoid is translated 5 units right and reflected across x-axis. Which ordered pair describes image point of A.
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)
A point can be reflected about any of the two axes or about any line.
If the figure is translated 4 units down and then reflected across the y axis, then the coordinates of the point T’ is
![](data:image/png;base64,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)
A point can be reflected about any of the two axes or about any line.
If the figure is translated 4 units down and then reflected across the y axis, then the coordinates of the point T’ is
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)
A point can be reflected about any of the two axes or about any line.
When you reflect an image, you
A point can be reflected about any of the two axes or about any line.
When you reflect an image, you
A point can be reflected about any of the two axes or about any line.
The coordinate point and its image (7, 7) → (-7, -7) undergoes the transformation
A point can be reflected about any of the two axes or about any line or about the origin.
The coordinate point and its image (7, 7) → (-7, -7) undergoes the transformation
A point can be reflected about any of the two axes or about any line or about the origin.
The new figure formed by a transformation is
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.
The new figure formed by a transformation is
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.