O is the centre of the circle prove that angle x + y = angle z.
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We have , ∠3=∠4 {angle in the same segment }
∴∠x=2∠3 ⇒∠x=∠3+∠4
But , ∠y=∠3+∠1 {ext. angle = sum of two interior angles}
∴∠x=∠y−∠1+∠4
But, ∠4−∠1=∠z
∴∠4−∠1=∠z
From (ii) and (iii) , We get ∠x=∠y+∠z
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