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Actually, it's the Linear Pair Postulate, which is...

If two angles form a linear pair, then they are supplementary; that is, the sum of their measures is 180 degrees.

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Q: What is the Linear pair theorem?
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Related questions

Is Converse of linear pair theorem true?

No.


which completes the flow of the linear pair theorem?

straight angle


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

vertical angles theorem


How can you find the number of sides of a polygon when you know the interior angle?

360 divided (180-n) This uses the exterior angle theorem and linear pair theorem. This works on regular polygons. All the angles congruent.


Can a pair of linear angles form a linear pair?

Yes.


Are supplementary angles necessarily a linear pair?

No. All linear pair angles are supplementary, but supplementary angles do not have to be a linear pair.


Thevenin's theorem is applicable to a network of?

thevenins theorem is applicable to network which is linear ,bilateral


Do all supplementary angles from a linear pair Are all linear pair supplementary?

All supplementary angles do not form a linear pair. The opposite angles of any quadrilateral inscribed in a circle (a cyclic quadrilateral) are supplementary but they are not a linear pair. However, all linear pair are supplementary.


What is the Linear Pair conjecture?

The linear pair conjecture states that if two angles form a linear pair, the sum of the angles is 180 degrees.


In what type of network superposition theorem is not applicable?

Superposition theorem is not applicable on non-linear networks.


Is the superposition theorem applicable to non linear network why?

Yes, superposition theorem holds true in AC circuits as well. You must first convert an AC circuit to the phasor domain and the same rules apply.


What type of circuit is Superposition theorem related to?

As we know that: The superposition theorem is that the linear responses in a circuit can be derived by summing the responses of the independent sources algebraically, therefore, it related to LINEAR CIRCUITS!