No. All linear pair angles are supplementary, but supplementary angles do not have to be a linear pair.
Yes they are
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.
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.
These will be supplementary angles.
They are called a linear pair.
two angles that are adjacent and supplementary are said to form a linear pair of angles.
No. All linear pair angles are supplementary, but supplementary angles do not have to be a linear pair.
Yes they are
Adjacent. And if the adjacent angles are supplementary (add up to be 180o), then it's a linear pair.
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.
If the question refers to the total angle on a straight line then the angles are adjacent and supplementary - the angles total 180° .
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.
they are called supplementary angles. a straight line has 180 degrees each side and two adjacent angles forming 180 degrees are called supplementary angles.
They are supplementary
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.
These will be supplementary angles.