Answer:
Correct option is A)
Let ∠AOC=x and ∠COB=y. Then, ∠BOD=x and ∠DOA=y.
Now, ∠AOC+∠COB+∠BOD=270
∘
⇒x+y+x=270
⇒2x+y=270
But, x+y=180
∴x=y=90
Step-by-step explanation:
Hope it helps you
Radhe Radhe
∠AOC=(3x−10)∠BOD=(20−2x)
Solution,
Know that the opposite angle of two intersecting lines are equal.
When two lines AB and CD intersect, then angle AOC and angle BOD are equal.
∠���=∠���⇒3�−10=20−2�⇒5�=30⇒�=6∠AOC=∠BOD⇒3x−10=20−2x⇒5x=30⇒x=6
Hence the value of x is 6.
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Verified answer
Answer:
Correct option is A)
Let ∠AOC=x and ∠COB=y. Then, ∠BOD=x and ∠DOA=y.
Now, ∠AOC+∠COB+∠BOD=270
∘
⇒x+y+x=270
∘
⇒2x+y=270
∘
But, x+y=180
∘
∴x=y=90
∘
Step-by-step explanation:
Hope it helps you
Radhe Radhe
Step-by-step explanation:
∠AOC=(3x−10)∠BOD=(20−2x)
Solution,
Know that the opposite angle of two intersecting lines are equal.
When two lines AB and CD intersect, then angle AOC and angle BOD are equal.
∠���=∠���⇒3�−10=20−2�⇒5�=30⇒�=6∠AOC=∠BOD⇒3x−10=20−2x⇒5x=30⇒x=6
Hence the value of x is 6.
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