Asked by blu
If you apply the geometric description of reflections across parallel lines, what transformation can you predict will be part of a composition transformation?(1 point)
Responses
a reflection
a reflection
a rotation
a rotation
a dilation
a dilation
a translation
Responses
a reflection
a reflection
a rotation
a rotation
a dilation
a dilation
a translation
Answers
Answer
Which transformation would result in the same image as a composition transformation of reflections across intersecting lines?(1 point)
Responses
a rotation
a rotation
a dilation
a dilation
a reflection
a reflection
a translation
a translation
Responses
a rotation
a rotation
a dilation
a dilation
a reflection
a reflection
a translation
a translation
Answer
Which transformation would result in the same image as a composition transformation of reflections across the x-axis and then the y-axis?(1 point)
Responses
a reflection
a reflection
a dilation
a dilation
a 180-degree rotation
a 180-degree rotation
a 90-degree rotation
Responses
a reflection
a reflection
a dilation
a dilation
a 180-degree rotation
a 180-degree rotation
a 90-degree rotation
Answer
Which quadrant will ΔLOW be in when it is reflected across the y-axis and then reflected across the x-axis?
(1 point)
Responses
Quadrant II
Quadrant II
Quadrant III
Quadrant III
Quadrant I
Quadrant I
Quadrant IV
(1 point)
Responses
Quadrant II
Quadrant II
Quadrant III
Quadrant III
Quadrant I
Quadrant I
Quadrant IV
Answer
ΔLOW→ΔL"O"W" looks like a translation. What two moves could replace the one translation?
(1 point)
Responses
a reflection across intersecting lines
a reflection across intersecting lines
a reflection across perpendicular lines
a reflection across perpendicular lines
a reflection across parallel lines
a reflection across parallel lines
a counterclockwise rotation of 180 degrees
(1 point)
Responses
a reflection across intersecting lines
a reflection across intersecting lines
a reflection across perpendicular lines
a reflection across perpendicular lines
a reflection across parallel lines
a reflection across parallel lines
a counterclockwise rotation of 180 degrees
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