Written as the product of its prime factors, $792={{2}^{3}}\times {{3}^{2}}\times 11$. Express \(9

Question

Written as the product of its prime factors, $792={{2}^{3}}\times {{3}^{2}}\times 11$. Express $990$ as the product of its prime factors. Hence write down the LCM of $792$ and $990$, giving your answer as the product of its prime factors. greatest integer that will divide both $792$ and $990$ exactly.

Accepted Answer

(a) $990=2\times3^2\times5\times11$ (b)(i) $\operatorname{LCM}=2^3\times3^2\times5\times11$ (ii) $\operatorname{HCF}=198$

IP1U1 1.4 Exercise Q8

IP1U1 1.4 Exercise Q8

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