
(a)
To find:
A reflecting line (or line of symmetry) for a circle such that the image of the figure under the reflection is the figure itself.
(b)
To find:
A reflecting line (or line of symmetry) for a segment such that the image of the figure under the reflection is the figure itself.
(c)
To find:
A reflecting line (or line of symmetry) for a line such that the image of the figure under the reflection is the figure itself.
(d)
To find:
A reflecting line (or line of symmetry) for a square such that the image of the figure under the reflection is the figure itself.
(e)
To find:
A reflecting line (or line of symmetry) for a scalene triangle such that the image of the figure under the reflection is the figure itself.
(f)
To find:
A reflecting line (or line of symmetry) for a equilateral triangle such that the image of the figure under the reflection is the figure itself.
(g)
To find:
A reflecting line (or line of symmetry) for a trapezoid such that the image of the figure under the reflection is the figure itself.
(h)
To find:
A reflecting line (or line of symmetry) for a kite such that the image of the figure under the reflection is the figure itself.
(i)
To find:
A reflecting line (or line of symmetry) for a regular hexagon such that the image of the figure under the reflection is the figure itself.

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Chapter 13 Solutions
A Problem Solving Approach to Mathematics for Elementary School Teachers (12th Edition)
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