If the difference of two complementary angles is 10° then find measure of each angle.
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Answer:
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Step-by-step explanation:
Let first angle =x.
Let first angle =x.Then its complementary angle =90−x.
Let first angle =x.Then its complementary angle =90−x.Also, given that the difference of the complementary angles is 10 degree
Then,
Then,x−(90−x)=10
Then,x−(90−x)=10⟹x−90+x=10
Then,x−(90−x)=10⟹x−90+x=10⟹2x=10+90=100
Then,x−(90−x)=10⟹x−90+x=10⟹2x=10+90=100⟹x=50.
Then,x−(90−x)=10⟹x−90+x=10⟹2x=10+90=100⟹x=50.Second angle = 90−50=40.
Then,x−(90−x)=10⟹x−90+x=10⟹2x=10+90=100⟹x=50.Second angle = 90−50=40.Hence, the smaller angle =40.
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if one angle is x
other is 90-x =10 => x=80
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