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Consider the polynomials, $ \text{P}\left(x\right)=(x-l)(x-m)$ and $ \text{Q}\left(x\right)=(x-m)(x-n$), where $ l,\text{m},\text{n}$ are distinct numbers.
Which of the following zeroes is common between $ \text{P}\left(x\right)$ and $ \text{Q}\left(x\right)$?
(a)$ m$
(b)$ l$
(c)$ n$
(d)There is no common zero(es) between P(x) and Q(x)

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