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Example Question #1 : Complementary And Supplementary Angles
Determine the value for in radical form.
According to the unit circle, an angle of is similar to an angle of
.
Therefore:
Example Question #1 : Complementary And Supplementary Angles
What is the relationship between angles 1 and 2?
horizontal
supplementary
vertical
complimentary
equal
supplementary
These angles are supplementary, as the sum of the angles is 180o.
Example Question #1 : Angles
What angle is supplementary to ?
Two angles that are supplementary add up to . For our problem, that means that
.
Subtract from both sides.
Example Question #1 : Complementary And Supplementary Angles
Find the complementary angle to
Two angles that are complementary must add to , therefore we subtract the given angle from
as follows:
Example Question #2 : Complementary And Supplementary Angles
Find the complementary angle to
Two angles are complementary if their sum is , therefore we subtract the given angle from
as follows:
Example Question #1 : Angles
Find the angle that is supplementary to
Two angles are supplementary if their sum is , therefore we subtract the given angle from
as follows:
Example Question #1 : Angles
Find the angle that is supplementary to
Two angles are supplementary if their sum is , therefore we subtract the given angle from
as follows:
Example Question #1 : Complementary And Supplementary Angles
Find the angle that is supplementary to
If two angles are supplementary their sum is , therefore we subtract the given angle from
as follows:
Example Question #1 : Complementary And Supplementary Angles
Find the complementary angle to
In order for two angles to be complementary their sum must be , therefore the complementary angle can be found by subtracting the given angle from
:
Example Question #1 : Complementary And Supplementary Angles
Determine the complementary angle to
The sum of two complementary angles must be , therefore in order to determine the complementary angle of
we simply subtract from
as follows:
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