Unit 3 - Rigid Motions - Symmetry Flashcards

1
Q

How can a figure be symmetrical? (3)

A
  1. If a figure reflects, rotate, translates, etc
  2. And maps onto itself
  3. It’s symmetrical
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2
Q

How can you find out if a figure is symmetrical? (2)

A
  1. Draw a line of reflection
  2. Draw a Perp. Bis. of a point & through LOR
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3
Q

Definition of Line Symmetry (2)

A
  1. If a figure undergoes a reflection
  2. Maps onto itself
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4
Q

Definition of Rotational Symmetry (4)

A
  1. If a figure undergoes a rotation
  2. 0 degrees < Rotation < 360 degrees
  3. Maps Onto Itself
  4. It has Rotational Symmetry
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5
Q

Definition of Order of Symmetry (2)

A
  1. Num. of times figure maps onto itself
  2. During a rotation of 360 degrees
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6
Q

Definition of Magnitude of Symmetry

A
  1. Num. of degrees figure has to be rotated
  2. To maps onto itself
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7
Q

How many times does a figure have to map itself in order to be considered to have Order of Symmetry?

A

2 or more

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8
Q

How do you find magnitude if you know order?

A

360/Order

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9
Q

How do you find order if you know magnitude?

A

360/Magnitude

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10
Q
A
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11
Q

How do you draw a line of symmetry based on a point?

A

Draw a line through the point and the midpoint of the line opposite to it.

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