$m^{2} + (c + d) m + c d = ?$

(m + c)^{2}

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(m + c) (m + d)

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(m + d)^{2}

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(m + c) (m - d)

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Solution

The correct option is A $(m + c) (m + d)$
Given, $m^{2} + (c + d) m + c d$

$= m^{2} + c m + d m + c d$

$= m (m + c) + d (m + c)$

$= (m + c) (m + d)$

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m2+(c+d)m+cd=?

The correct option is A (m+c)(m+d)Given, m2+(c+d)m+cd=m2+cm+dm+cd=m(m+c)+d(m+c)=(m+c)(m+d)

$m^{2} + (c + d) m + c d = ?$

The correct option is A $(m + c) (m + d)$
Given, $m^{2} + (c + d) m + c d$

$= m^{2} + c m + d m + c d$

$= m (m + c) + d (m + c)$

$= (m + c) (m + d)$