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​​Let $\text{M}$ be the $5$-state $\text{NFA}$ with $\epsilon$-transitions shown in the diagram below.


Which one of the following regular expressions represents the language accepted by $\text{M}$?

  1. $(00)^{*}+1(11)^{*}$
  2. $0^{*}+\left(1+0(00)^{*}\right)(11)^{*}$
  3. $(00)^{*}+\left(1+(00)^{*}\right)(11)^{*}$
  4. $0^{+}+1(11)^{*}+0(11)^{*}$
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From Question minimum Empty string is accepted so Option D is eliminated,

Also A & C option is restricting for 0's to be in multiple of 2 so A & C eliminated as we can have any multiple of 0 even or odd so Answer is option B
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