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The points (5, 3), (3, -4), (10, 3), and (8, -4) are the vertices of a polygon. What type of polygon is formed by these points?

User Efrin
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2 Answers

2 votes

Answer:

a parallelogram

Step-by-step explanation:

When the points are connected to form a convex polygon, that polygon is a parallelogram.

The points (5, 3), (3, -4), (10, 3), and (8, -4) are the vertices of a polygon. What-example-1
User Matatk
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9.9k points
4 votes

Answer:

Parallelogram

Step-by-step explanation:

Since there are four points, this is a quadrilateral.

There is a slope during the points. Therefore it could not be a rectangle nor square. The sides are still parallel though.

The length is not equal too, so it could not be a rhombus.

If you plot these points to the graph and connect them, it would form a parallelogram.

The points (5, 3), (3, -4), (10, 3), and (8, -4) are the vertices of a polygon. What-example-1
User Janovesk
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8.7k points

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