Answer :
To determine how a series of transformations would map Figure E onto Figure F, we can follow these steps:
Identify the key features of each figure.
Identify the similarities between the two figures.
Identify the differences between the two figures.
What's the transformation about?
For Figure E, these features include the square base, the triangle on top of the square, and the line segment connecting the midpoint of the triangle to the midpoint of the square's base. For Figure F, the key features include the trapezoid base, the triangle on top of the trapezoid, and the line segment connecting the midpoint of the triangle to the midpoint of the trapezoid's base.
Both figures have a square or trapezoid base, a triangle on top of the base, and a line segment connecting the midpoints of the base and the triangle.
The main difference between the two figures is the shape of the base. In Figure E, the base is a square, while in Figure F, the base is a trapezoid.
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Determine how a series of transformations would map Figure E onto Figure F.
