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∙ 11y ago
LUCKY MICKY
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Can two right angles form a linear pair?
Yes
Do two complementary angles always form a linear pair?
No, angles that form a linear pair are supplementary.
Can a pair of linear angles form a linear pair?
Yes.
Supplementary angles form a linear pair?
Not necessarily. A linear pair of angles must be supplementary but supplementary angles need not form a linear pair. For example, the opposite angles of a cyclic quadrilateral are supplementary but they are (by definition) not next to one another.
Can a pair of vertical angles form a linear pair?
you bet it can
Can two right angles form a linear pair?
Yes
Do two complementary angles always form a linear pair?
No, angles that form a linear pair are supplementary.
Can a pair of linear angles form a linear pair?
Yes.
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.
Supplementary angles form a linear pair?
Not necessarily. A linear pair of angles must be supplementary but supplementary angles need not form a linear pair. For example, the opposite angles of a cyclic quadrilateral are supplementary but they are (by definition) not next to one another.
If two angles form a linear pair?
If they do , the angles are supplementary !
Can a pair of vertical angles form a linear pair?
you bet it can
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 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.
Do all supplementary angles form a linear pair of angles?
Yes.
When angles form a linear pair one on the angles is acute?
No.No.No.No.
Do all angles that form a linear pair have to be adjacent?
no
