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Published byἝκτωρ Ζαφειρόπουλος Modified over 5 years ago
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Exploring the Effect of Changing Dimensions on Area & Perimeter
Graph the quadrilateral with vertices at A(-3, 2), B(1, 2), C(1, -1) and D(-3, -1). Area = _____________ Perimeter = _________
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Transformation #1 (x, y) (3x, y)
Apply the transformation to ABCD and find the new area and perimeter: Area = _____________ Perimeter = _________ A B D C
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Transformation #2 (x, y) (x, 3y)
Apply the transformation to ABCD and find the new area and perimeter: Area = _____________ Perimeter = _________ A B D C
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Transformation #3 (x, y) (3x, 3y)
Apply the transformation to ABCD and find the new area and perimeter: Area = _____________ Perimeter = _________ A B D C
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How did the perimeter & area change?
When just one dimension changes by factor of 3: Perimeter: __________________________ (New Area) = (Original area) x (____) When both dimensions change by factor of 3: (New Perimeter) = (Original perimeter) x (____)
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In your groups, work your way through 20.1
Try these problems pg. 1038: Example 1 A (read) and B (do) pg. 1039: Your turn #5 ( ) Example 2 A (read) and B (do) Reflect #6
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p. 1038
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p. 1039
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p. 1039
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p. 1039
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