Find the product of the following monomial:
$k l, l m, k m, k l m$

k^{3} l^{3} m^{3}

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k^{4} l^{3} m^{3}

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k^{3} l^{4} m^{3}

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None of these

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Solution

The correct option is A $k^{3} l^{3} m^{3}$
We multiply the given monomials $k l, l m, k m$ and $k l m$ as shown below:

$k l \times l m \times k m \times k l m = (k \times k \times k) \times (l \times l \times l) \times (m \times m \times m) = k^{3} \times l^{3} \times m^{3} = k^{3} l^{3} m^{3}$

Hence, the product of $k l, l m, k m$ and $k l m$ is $k^{3} l^{3} m^{3}$ .

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Find the product of the following monomial:kl,lm,km,klm

The correct option is A k3l3m3We multiply the given monomials kl,lm,km and klm as shown below:kl×lm×km×klm=(k×k×k)×(l×l×l)×(m×m×m)=k3×l3×m3=k3l3m3Hence, the product of kl,lm,km and klm is k3l3m3.

Find the product of the following monomial:
$k l, l m, k m, k l m$