2026 YTSS P1 Q19

2026 YTSS P1 Q19

Secondary 4
3 marks

Two sets \(P\) and \(Q\) are such that \(P\subset Q\).

  1. Fill in each box with one of the following:
    \(\varnothing\qquad\cup\qquad\cap\qquad P\qquad Q\qquad P^{\prime}\qquad Q^{\prime}\)
    1. \((P\cap Q)\ \boxed{\phantom{\cup}}\ (P^{\prime}\cap Q)=Q\)[1]
    2. \((P^{\prime}\cup Q)\prime=\boxed{\phantom{\varnothing}}\)[1]
  2. Andy claims “\(A\cap B=\varnothing\), then \(A\subset B^{\prime}\).”
    Do you agree with Andy? Justify your answer with explanation.[1]

Solution:

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Answer:(a)(i) \(\cup\) (ii) \(\varnothing\). (b) \(A\subseteq B^{\prime}\); agree under the source’s inclusive subset convention.

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