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its a triangle

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Q: What is a figure formed by three segments joing non-collinear points?
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Related questions

A triangle is a figure formed by three segments connecting three noncollinear points?

fal;se


Which term best describes a figure formed by three segments connecting tree noncollinear points?

That figure is best described as a "triangle".


Which term best describes a figure formed by three segments connecting three noncollinear points?

A triangle, but only if the line segments are straight.


What is figure with 3 segments connecting 3 noncollinear points?

A triangle


What term best describes a figure formed by three segments connecting three noncollinear points?

There is no specific name in general. If the line segments are straight, then it is a triangle.


Is a triangle a figure formed by three segments connecting three noncollinear points?

This is a true statement that defines a triangle in geometry. However, there are many different types of triangles, such as obtuse, acute, scalene, right, equilateral, and isosceles triangles.


A figure formed by three or more points joined by line segments?

Triangle: A figure formed by exactly three (non-colinear) points joined by line segments is a triangle. A figure formed by three or more points is generally called a polygon. Of course, if all of the points are co-linear then there is not much of a figure. A polygon has 3 or more sides.


A triangle is a figure formed by three segments connecting three collinear points?

False.


What is a figure formed by three segments joining three non collinear points?

a triangle


A triangle is a figure formed by three segments connecting three collinear points true or false?

False.


What is a closed plane figure formed by three or more line segments that intersect only at their end points?

polygon


What is a figure in which all line segments that can be drawn between points on the figure are not contained in the figure?

It is a concave figure, which can only be formed in figures with four or more lines (quadrilaterals and above).