Q1.10MCQMarks unknownLet L⊆Σ∗L \subseteq \Sigma^*L⊆Σ∗ where Σ={a,b}\Sigma = \left\{a,b \right\}Σ={a,b}. Which of the following is true?(A)L={x∣x has an equal number of a’s and b’s}L = \left\{x \mid x \text{ has an equal number of } a\text{'s and }b\text{'s}\right \}L={x∣x has an equal number of a’s and b’s} is regular(B)L={anbn∣n≥1}L = \left\{a^nb^n \mid n \geq 1\right \}L={anbn∣n≥1} is regular(C)L={x∣x has more number of a’s than b’s}L = \left\{x \mid x \text{ has more number of }a\text{'s than }b\text{'s}\right \}L={x∣x has more number of a’s than b’s} is regular(D)L={ambn∣m≥1,n≥1}L = \left\{a^mb^n \mid m \geq 1, n \geq 1 \right \}L={ambn∣m≥1,n≥1} is regularSign in to save attempts.Show answer← PreviousNext →SolutionsDiscussionLoading…Sign in with Google