Translate it up, translate it down, translate it to the right, translate it to the left, stretch it vertically, stretch it horizontally
Based on the definition of supplementary angles and linear pair, a counterexample to the statement is: option B.
<h3>What are Supplementary Angles?</h3>
If two angles add up to give 180 degrees, they are regarded as supplementary angles.
<h3>What is a Linear Pair?</h3>
A linear pair is two adjacent angles that share a common side on a straight line, and have a sum of 180 degrees. Linear pair angles are supplementary angles.
In the image given, figure D is a perfect example of a linear pair that are supplementary.
However, in figure B, we have two angles that are not adjacent angles on a straight line but are supplementary angles.
Therefore, a counterexample to the statement is: option B.
Learn more about supplementary angles on:
Variable: not consistent or having a fixed pattern liable to change. Or able to be changed or adapted.
Sorry that is all I know and I need a picture
When I try to type the right answer it says incorrect
I believe your answer would be 240
but im not 100% sure
because a triangle equals up to 360 so 120-360= 240
