Geometry
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a) Show that this algorithm determines the number of 1 bit in the bit string S:
Show that \({x^3}\) is \(O({x^4})\) but that \({x^4}\)is not \(O({x^3})\).
a.) Explain the concept of a greedy algorithm.
Show that \(3{x^4} + 1\) is \(O({x^4}/2)\) and \({x^4}/2\)is not \(O(3{x^4} + 1)\).
Define what it means for a problem to be tractable and what it means for a problem to be solvable.
Show the steps used by the shaker sort to sort the list 3, 5,1,4,6,2.
Geometry
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