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In the given circle, O is the centre and ∠BDC = 42o. Then, ∠ACB is equal to
  • a)
    58o
  • b)
    42o
  • c)
    52o
  • d)
    48o
Correct answer is option 'D'. Can you explain this answer?
Verified Answer
In the given circle, O is the centre and∠BDC = 42o. Then,∠ACB ...
In ∆ BDC and ∆ BAC
Angle BAC = BDC
(angle made on same segment BC)
Since ABC is making right angle (90)
So,
In ∆ABC
ABC +BAC+ACB=180
(angle sum property of triangle)
90+42+ACB=180
ACB=180-132
ACB=48o
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Most Upvoted Answer
In the given circle, O is the centre and∠BDC = 42o. Then,∠ACB ...
In ∆ BDC and ∆ BAC
Angle BAC = BDC
(angle made on same segment BC)
Since ABC is making right angle (90)
So,
In ∆ABC
ABC +BAC+ACB=180
(angle sum property of triangle)
90+42+ACB=180
ACB=180-132
ACB=48o
Free Test
Community Answer
In the given circle, O is the centre and∠BDC = 42o. Then,∠ACB ...
In ∆ BDC and ∆ BAC
Angle BAC =BDC
(angle made on same segment BC)
Since ABC is making right angle (90)
So,
In ∆ABC
ABC +BAC+ACB=180
(angle sum property of triangle)
90+42+ACB=180
ACB=180-132
ACB=48
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