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(Solved): Let A={nZn=2k,kZ} and B={mZm=4l,lZ}, then a. A=B d. AB ...

$Let \( A=\{n \in \mathbb{Z} \mid n=2 k, k \in \mathbb{Z}\} \) and \( B=\{m \in \mathbb{Z} \mid m=4 l, l \in \mathbb{Z}\} \),$

Let

A = {n \in Z ∣ n = 2 k, k \in Z}

and

B = {m \in Z ∣ m = 4 l, l \in Z}

, then a.

A = B

d.

A \subseteq B

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Expert Answer

The given problem is,
  ,
  ,

Here the two sets are given in set-builder form.We convert the two sets are in tabular form.

Here,the members of this two sets are taken from the set of integers   .
If   ,is even,then the value of     ,
      ,we get the members of   ,and   ,also.

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