supplementary can sure be a linear pair. As long as their is 2 different angles and they equal 180 degrees.
True
Yes. This is true because opposite angles are congruent and adjacent angles are supplementary.
itβs true
This is a parallelogram. The first requirement is 2 pairs of congruent sides where the congruent sides are not adjacent. This is like a rectangle (excluding a square) that has two pairs of congruent sides where the congruent sides are not adjacent. But the angles are not all congruent (as set in the question) which pushes the shape into the "next less regular" shape, the parallelogram. The angles will not all be congruent, but it will have 2 pairs of congruent angles. There is no way to avoid the 2 pairs of congruent angles because of the requirement that the shape must have 2 pairs of congruent sides (the first requirement).
All supplementary angles would be linear pairs IF they were adjacent. But they could be far apart.
adjacent angles can be complementary and supplementary you can see a video of khan
Yes.
A pair of opposite angles. The sum of all four angles is 360 degrees. Any two adjacent angles are supplementary to each other and add up to 180 degrees
supplementary can sure be a linear pair. As long as their is 2 different angles and they equal 180 degrees.
True
Yes. This is true because opposite angles are congruent and adjacent angles are supplementary.
Because "supplementary" means they sum to 180 degrees!
itβs true
In a triangle ABC, they are AB, BC and CA.
This is a parallelogram. The first requirement is 2 pairs of congruent sides where the congruent sides are not adjacent. This is like a rectangle (excluding a square) that has two pairs of congruent sides where the congruent sides are not adjacent. But the angles are not all congruent (as set in the question) which pushes the shape into the "next less regular" shape, the parallelogram. The angles will not all be congruent, but it will have 2 pairs of congruent angles. There is no way to avoid the 2 pairs of congruent angles because of the requirement that the shape must have 2 pairs of congruent sides (the first requirement).
No. All linear pair angles are supplementary, but supplementary angles do not have to be a linear pair.