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In a Linear Pair the 2 angles add up to 180 degrees while Vertical Angles are just 2 vertical angles that are congruent.

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13y ago

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Do vertical angles have to be a linear pair?

No, in fact, vertical angles can't be a linear pair. Vertical angles are opposite from each other which also make them equal each other. A linear pair has two angles adjacent to each other that eqaul 180 degrees.


What is the difference between two adjacent angles and two angles that form a linear pair?

A linear pair would be two angles that form a straight angle of 180 degrees.


Can vertical angles form a linear pair?

no it's impossible


Can a pair of vertical angles form a linear pair?

you bet it can


Do two vertical angles form a linear pair?

Yes, they can.


What is the difference between two supplementary angles and two angles that form a linear pair?

Supplementary angles do not have to be next to one another but, they can be parts of two different shapes.


Which term best describes a pair of vertical angles that are also supplementary?

The term that best describes a pair of vertical angles that are also supplementary is "linear pair." Vertical angles are formed by the intersection of two lines and are equal in measure, while supplementary angles add up to 180 degrees. However, vertical angles alone are not necessarily supplementary; they only form a linear pair when they are adjacent and their measures sum to 180 degrees.


Is it always true sometimes true or never true that a pair of vertical angles is a linear pair of angles?

sometime true


which of the following reasons can be used for statement 2 of the proof?

vertical angles theorem


How can the properties of linear pairs and vertical angles help to determine the angle measures created by the intersecting lines?

The properties of linear pairs and vertical angles are essential for determining angle measures created by intersecting lines. Linear pairs are formed when two lines intersect, resulting in two adjacent angles that sum up to 180 degrees. Vertical angles, formed opposite each other when two lines intersect, are always equal in measure. By using these properties, if the measure of one angle is known, the measures of the adjacent and opposite angles can be easily calculated.


What is the difference between linear and branching evolution?

linear


What is the difference between linear and nonlinear demand functions?

distinguish between linear and non linear demands funcions