A,B,C and D are the four points on the circle AC and BD intersect at a point such that angle BAC is equal to 130° and Angle BCD is equal to 20° find angle BAC.
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Thus, the angle BAC = 110°
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HERE IS YOUR ANSWER :-
A, B, C and D are four points on a circle. AC and BD intersect at a point E such that ∠∠ BEC = 130∘130∘ and ∠∠ECD = 20∘20∘. Then, ∠∠ BAC is equal to
A) 90∘90∘
B) 100∘100∘
C) 110∘110∘
D) 120∘120∘
Correct Answer:
C) 110∘110∘
Description for Correct answer:
∠CED=180∘−130∘=50∘∠CED=180∘−130∘=50∘
Now, in △CED△CED
∠ECD+∠CED+∠CDE=180∘∠ECD+∠CED+∠CDE=180∘
=> ∠CDE=180∘−50∘−20∘=110∘∠CDE=180∘−50∘−20∘=110∘
∴∠BAC=∠CDE=110∘∴∠BAC=∠CDE=110∘
[angles in same segment are equal]
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THANX
A, B, C and D are four points on a circle. AC and BD intersect at a point E such that ∠∠ BEC = 130∘130∘ and ∠∠ECD = 20∘20∘. Then, ∠∠ BAC is equal to
A) 90∘90∘
B) 100∘100∘
C) 110∘110∘
D) 120∘120∘
Correct Answer:
C) 110∘110∘
Description for Correct answer:
∠CED=180∘−130∘=50∘∠CED=180∘−130∘=50∘
Now, in △CED△CED
∠ECD+∠CED+∠CDE=180∘∠ECD+∠CED+∠CDE=180∘
=> ∠CDE=180∘−50∘−20∘=110∘∠CDE=180∘−50∘−20∘=110∘
∴∠BAC=∠CDE=110∘∴∠BAC=∠CDE=110∘
[angles in same segment are equal]
MARK AS BRAINLIEST IF IT HELPS U
THANX
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