AB is a chord of the circle and AOC is its diameter such that angle ACB = 50°. If AT is the
tangent to the circle at the point A, then BAT is equal to
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from the given figure we know a tangent is perpendicular to the circle
so ∠TAC=∠TAB+∠BAC=90 [equation 1]
now in triangle ABC ∠ABC=90 [since the triangle is in a semi circle]
∠ABC+∠BCA+∠CAB=180
therefore ∠CAB=180−90−50=40
so from equation 1 we get
∠TAB=90−∠BAC=90−40=50
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