2026 CCHMS P1 Q12

2026 CCHMS P1 Q12

Secondary 4
3 marks

When written as products of their prime factors,

\(\begin{aligned} p&=2^3\times3^6 \\ q&=2\times3^2\times7 \\ r&=2^2\times3\times5 \end{aligned}\)

Find

  1. the value of the cube root of \(p\),[1]
  2. the lowest common multiple of \(p\), \(q\) and \(r\), giving your answer as a product of its prime factors.[1]
  3. the greatest positive integer that divides \(p\), \(q\) and \(r\) exactly.[1]

Solution:

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Answer:(a) \(18\) (b) \(2^3\times3^6\times5\times7\) (c) \(6\).

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