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2 cards from this section. Quick, good the night before a test.
What happens to the point (3, 2, 5) when it is reflected over the y-axis?
Negate the x-coordinate.
If a point (1, 2, 3) is rotated 90 degrees about the y-axis, what will be its new coordinates?
Use the rotation matrix.
What does reflecting a point over the y-axis do?
Think about how coordinates change during reflection.
When rotating an object around the y-axis, which coordinate remains unchanged?
Which dimension is being rotated?
Given the point Q(1, 2, 3), perform a 45-degree rotation about the y-axis followed by reflection over the y-axis. List the step-by-step coordinates after each transformation.
Break the problem into the two transformations: rotation first, then reflection.
Create a 3D object, a rectangular box, defined by three vertices. Apply rotation around the y-axis and then reflect the new coordinates. Show the coordinates before and after.
Track vertices individually through rotation then apply reflection sequence.
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