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Given: O is the centre of the circle. PWSR is a cyclic quadrilateral. PW || OS. P₁ = 36^.

Mathematics

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Question 3

Given: O is the centre of the circle. PWSR is a cyclic quadrilateral. PW || OS. P^1=36∘\hat{P}_1 = 36^\circ.

3.1 Calculate SOW^\hat{SOW}

  • Step 1: Identify parallel lines and transversal. Given PW || OS. Consider WO as a transversal.
  • Step 2: Apply alternate interior angles theorem. ∠PWO=∠WOS\angle PWO = \angle WOS (Alternate interior angles, PW || OS). So, W^1=SOW^\hat{W}_1 = \hat{SOW}.
  • **Step 3: Analyze $\triangle OWS
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