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A diagonal

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2012-05-10 05:09:48
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A polynomial of degree zero is a constant term

The grouping method of factoring can still be used when only some of the terms share a common factor A True B False

The sum or difference of p and q is the of the x-term in the trinomial

A number a power of a variable or a product of the two is a monomial while a polynomial is the of monomials

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Q: What is a segment that joins two vertices of a quadrilateral but is not a side?
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A line segment that joins two vertices of a polygon but is not a side of the polygon?

………………………… is a line segment that joins two vertexof a polygon but is not a side of the polygon.


A segment that connects two vertices of a triangle?

That segment is known as a "side" of the triangle.


What is a line segment (not a side) connecting two vertices of a polygon?

It is a diagonal line segment


Is a line segment that connects two vertices of a polygon a side?

Not necessarily. It is a side only if the two vertices it connects are consecutive.


A line segment that connects two vertices of a polygon is a side?

sometime


What is a line segment connecting two vertices of a polygon?

segment * * * * * A more useful answer might be a side or a diagonal.


When the midpoint of adjacent side of a Quadrilateral are connected by segment these segment forms a?

Because you suck your mother's dick


What is line segment connecting 2 vertices of a polygon?

Depending on which two vertices, it could be a side and it could be a diagonal.


What is a line segment conecting two vertices of a polygon called?

Adjacent vertices: side Non-adjacent: diagonal


A line segment not a side connecting two vertices of a polygon is called a?

Diagonal.


What is each line segment of a polygon called?

A line segment joining two adjacent vertices of a polygon is called an edge or a side. A line segment joining two non-adjacent vertices is called a diagonal.


What is a segment that is not a side but connects two vertices of a polygon?

Unless the polygon is a triangle, it is a diagonal.

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