Assume that the start state is not the single final state. Suppose M is a lambda-NFA with exactly one final state f, but not necessarily satisfying any of our other assumptions. Make a new lambda-NFA M’ by adding two new transitions (f, lambda, i) and (i, lambda, f), where i is the start state. Is L(M’) always equal to L(M)^*? Either prove that it is or give an example where it is not. Does adding our other assumptions change anything?

The total revenues for a company are $150,223 and the total expenses were 125,766. if you are calculating the net income, which of these spreadsheets would you use? insert a spreadsheet with $150,223 in cell b2 and 125, 766 in cell b3. enter a formula =b2-b3. the formula should be showing in the formula bar. insert a spreadsheet with $150,223 in cell b2 and 125, 766 in cell b3. enter a formula =b2+b3. the formula should be showing in the formula bar. insert a spreadsheet with $150,223 in cell b2 and 125, 766 in cell b3. enter a formula =b2/b3. the formula should be showing in the formula bar. insert a spreadsheet with $150,223 in cell b2 and 125, 766 in cell b3. enter a formula =b2*b3. the formula should be showing in the formula bar.

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What are the things you are considering before uploading photos on social media?