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A linear pair is of the format (a,b) where a and b are numbers.
a is from x-axis and b is from y-axis.
Note: (a,b) is not equal to (b,a)
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∙ 16y ago
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Are linear pairs supplementary?
Yes, they are.
Are all linear pairs supplementary angles?
supplementary can sure be a linear pair. As long as their is 2 different angles and they equal 180 degrees.
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.
Why is SeH2 linear and not bent?
The molecule should have 2 atoms with 2 lone electron pairs and be in bent configuration.
What can and cannot be assumed about a figure?
You can assume only given information and some angle relationships such as vertical angles and linear pairs. You cannot assume any ungiven angle measures or relationships of lines such as parallel or perpendicular.
Why do all linear angle pairs must be supplementary but all supplementary angles do not have to be linear pairs?
All supplementary angles would be linear pairs IF they were adjacent. But they could be far apart.
Are linear pairs supplementary?
Yes, they are.
What do linear pairs and vertical pairs share in common?
They are 2-dimensional vectors.
Are 5 and 8 linear pairs?
yes
Are 9 and 6 linear pairs?
yes
Are 5 and 9 linear pairs?
yes
Are linear pairs also supplementary?
not necesarily, supplementary angles have to add up to 180degrees so they can b linear pairs if their on the same line but not always
What is the molecular shape of a molecule that has two electron pairs in which both pairs are shared?
linear
If two atoms are bonded to a central atom with no lone pairs how will they be arranged?
linear
Are all linear pairs suplementary angles?
Yes, they are.
What are examples of linear pairs?
Lines that are straight and parallel
Which ordered pairs is a solution of the given system of linear equations?
That would depend on the given system of linear equations which have not been given in the question
