if o is a centre of a circle find the value of x
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Answer:
As O is the centre of the circle, AB is the diameter, which can be easily seen from the figure and therefore ∠ACB is a semicircular angle. As we know Semicircular Angles are always Right angles. ∴ The value of x∘ in the following figure is 50∘.
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Step-by-step explanation:
∠OAB = 35° (Given)
From figure:
∠OBA = ∠OAB = 35° [Angles opposite to equal radii] InΔAOB: ∠AOB + ∠OAB + ∠OBA = 180° [angle sum property]
∠AOB + 35° + 35° = 180°
∠AOB = 180° – 35° – 35° = 110°
Now, ∠AOB + reflex∠AOB = 360° [Complex angle] 110° + reflex∠AOB = 360°
reflex∠AOB = 360° – 110° = 250°
By degree measure theorem: reflex ∠AOB = 2∠ACB
250° = 2x
x = 250°/2 = 125°
Hope it helps you mate..
Happy Mahashivratri!
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