The endpoints of a polygon must conform to snap points, whereas the edges of an area are not confined by snap points.

A. True
B. False

Respuesta :

False.

Answer: Option B.

Explanation:

Polygon is a geometric figure with n sides. It is a closed figure. Polygon is a union of straight lines. On the other hand, in order to find the area of a figure, we need that particular figure to be closed so that we can find the area of that figure.

This shows that the end points or the edges of an area are confined by the snap points. Therefore the statement that the edges of an area are not confined by snap points is a false statement.

The polygon is an n-sided geometric figure. It was a figure with a closed shape. A polygon is a group of straight lines. On the other hand, to discover the area of a figure, we require that figure to be shut so that we can find the area of that figure.

  • It demonstrates that the snap points constrain the area's endpoints or edges.
  • As a consequence, the statement that it margins of an area are not constrained by snap points is inaccurate.

Therefore, the answer is "Option B".

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