If two adjacent angles are supplementary, they form a ______.
Answer
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Hint: Here, we will consider an example to find the relation of adjacent angles.Supplementary angles are those whose sum measures ${180^ \circ }$ .
Complete step-by-step answer:
If you look at the above figure, $\angle ABC + \angle DBC = {180^ \circ }$.
Therefore, $\angle ABC\& \angle DBC$ form a linear pair. Since, we know that the sum of angles in linear pair is ${180^ \circ }$
Whenever there are two adjacent angles which are supplementary, they form a linear pair.
Therefore, the answer is Linear Pair.
Note: Before solving the given problem make sure you go through the basics of the Lines and Angles. Supplementary angles are those whose sum measures ${180^ \circ }$ and they form a linear pair and Complement angles are those whose sum measures ${90^ \circ }$ and they form a right angle triangle. Make sure you do not take the values wrongly.
Complete step-by-step answer:
If you look at the above figure, $\angle ABC + \angle DBC = {180^ \circ }$.
Therefore, $\angle ABC\& \angle DBC$ form a linear pair. Since, we know that the sum of angles in linear pair is ${180^ \circ }$
Whenever there are two adjacent angles which are supplementary, they form a linear pair.
Therefore, the answer is Linear Pair.
Note: Before solving the given problem make sure you go through the basics of the Lines and Angles. Supplementary angles are those whose sum measures ${180^ \circ }$ and they form a linear pair and Complement angles are those whose sum measures ${90^ \circ }$ and they form a right angle triangle. Make sure you do not take the values wrongly.
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