The algorithms available for solving BIP problems are much more efficient than those for linear programming which is one of the advantages of formulating problems this way. O True O False

With a fancy calculator, finding square roots is easy. But what if you only had a basic four-function calculator? Assuming that number holds the value that you want to calculate the square root of, the following algorithm approximates the square root of a number: Get a guess from a human Square the guess If the squared guess is within 0.1 of the original number, we will accept the guess as our answer If it is not, try again with a different guess and keep trying until we get an answer that is close enough This algorithm relies on a human to make the guesses, though it wouldn't be too hard to also design an algorithm for making an appropriate guess. What would be a flowchart for this?

Write equivalent expressions for each of the following by using De Morgan’s Law.   A. !(x < 5) B. !(y > 2 && !found ) C. !(c == ‘r’ || (( y > 2) && !found ))

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An algorithm should be clear of ambiguity if it has been thoroughly thought out.

Discrete mathematics Show step by step how to solve this. The answer is provided.

Write an example using direct proof