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Let $S$ and $T$ be languages over $\Sigma=\{a,b\}$ represented by the regular expressions $(a+b^*)^*$ and $(a+b)^*$, respectively. Which of the following is true?

  1. $S \subset T$
  2. $T \subset S$
  3. $S = T$
  4. $S \cap T = \phi$
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Option C,

S = T,

All the below forms of REX are equivalent,

(a*b*)* = (b*a*)* = (a* + b)* = (a + b*)* = (a* + b*)* = (a + b)*

Answer:

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