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Q: True or false that two angles that are vertical are sometimes adjacent?
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A pair of vertical angles are acute true or false?

Sometimes


How determine whether the conjecture is true or false. If false give a counterexample. Given LMN and XMZ are coplanar. Conjecture The angles are vertical angles.?

Select one: a. False; the angles may be supplementary. b. True c. False; one angle may be in the interior of the other. d. False; the angles may be adjacent.


Do vertical angles have the same vertex?

Yes, since the vertex is a point and the vertical angles share that point.


True or false two vertical angles may also be complementary?

False


Do the angles that form a linear pair have to be adjacent?

The measures of two adjacent interior angles sum to 180 because they form a linear pair.B. False


Are Adjacent angles of a quadrilateral in a circumscribed circle are always supplementary?

False :]


is this biconditional true or falseTwo angles are vertical angles if and only if their measures are equal.?

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Intersecting chords form a pair of supplementary vertical angles?

false


The measures of two adjacent interior angles sum to 180 because they form a linear pair?

false


The measrues of two adjacent interior angles sum 180 because they form a linear pair?

False.


Is it true or false supplementary angles are always linear pairs?

True only if the two angles are adjacent (i.e. have a point in common). By definition, supplementary angles add up to 180° therefore they are linear pairs, if they are adjacent. Otherwise false. Imagine drawing an angle of 40° at the top of the page and another of 140° at the bottom. These angles are supplementary but not a linear pair.


If two angles are not vertical then they are not nonadjacent angles formed by two intersecting lines?

False. The angles can be formed by two skew lines intersecting a third line.