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Transformations
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What transformation do we use to go from the orange triangle to triangle s?
A reflection over the y-axis.
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What two directions can you rotate?
Clockwise and Counterclockwise
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A triangle is dilated with a scale factor of "x". If one of the vertices was at (-7, -2), which ordered pair represents the vertex after the dilation?
(-7 - x, -2 - x)
(-7 + x, -2 + x)
(-7/x, -2/x)
(-7x, -2x)
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What is a rotation?
When a figure turns or rotates.
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Choose the correct answer
D
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How can I get triangle A to triangle C in two movements?
2 counterclockwise rotations by 90 degrees
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What kind of transformation is this?
A rotation
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The purple triangle was dilated and resulted in the green triangle. What is the scale factor?
2
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Which transformation results in a similar figure (not a congruent one)?
translation
dilation
reflection
rotation
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Are the blue and the pink triangle similar or congruent?
congruent
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What would to coordinates of the point be after a translation left 6 units and down 4?
(-5,0)
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A figure is translated 8 units left and 2 units up. Write the rule.
(x - 8, y + 2)
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What kind of transformation is this?
Reflection
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What 2 transformation occurred to move the blue triangle to the brown triangle?
Reflection (over the x-axis), Translation (5 left)
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How did the blue triangle translate to the red triangle?
5 units right, 3 units down.
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What is a translation?
When you slide a figure
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What kind of transformation is this?
Rotation
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What kind of transformation is this? How did it go through the transformation?
Reflection over the x-axis.
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What is a reflection?
When you flip an image
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When you reflect across the y-axis, which coordinate do you not change: x or y?
y
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How can I move from triangle C to A in just 1 move?
A reflection
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How can I get from triangle PMT to triangle XYZ?
Reflect over x-axis then translate 10 units to the left.
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How did the triangle move?
Rotated 90 degrees clockwise
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The point (-6, 8) is dilated by a scale factor of 2/3. What are the coordinates of the new point?
(-4, 16/3)
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Which rule was used to change ∆ABC to ∆A'B'C'?
(3x, 3y)
(x+3, y+3)
(x-3, y-3)
(1/3 x, 1/3 y)
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The points (-4, 8) is dilated by a scale factor of 5. What is the new point?
(-20, 40)
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A square is rotated 180˚ about the origin. If one of the vertices was at (4,5), where will the new vertex be after the rotation?
(-4,-5)
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If the scale factor is greater than 1, will the new figure be bigger or smaller than the original?
bigger
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The point (-5, 6) is rotated 90˚ clockwise about the origin. What are the coordinates of the new point?
(6,5)
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If we reflected this over the x-axis, what would be the new coordinates of point b be?
(3,-2)
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