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Design and Analysis of Algorithms What is the complexity of T(n) = 2T(n/4) + n^2 \log n? (i) \Theta(n^2 \log(\log n)) (ii) \Theta(n^3 \log n) (iii) \Theta(n^2 \log n) (iv) \Theta(n \log n)20232mDesign & Analysis of AlgorithmsAn algorithm is made up of two independent time complexities f(n) and g(n). Then the complexity of the algorithm is in order of: - (i) f(n) \times g(n) - (ii) \max(f(n), g(n)) - (iii) \min(f(n), g(n)) - (iv) f(n) + g(n)20232mDesign and Analysis of Algorithms An algorithm is made up of two independent time complexities f(n) and g(n). Then the complexities of the algorithm is in the order of (i) f(n) \times g(n) (ii) \max \{ f(n), g(n) \} (iii) \min \{ f(n), g(n) \} (iv) f(n) + g(n)20222mDesign & Analysis of AlgorithmsThe minimum number of comparisons required to determine if an integer appears more than n/2 times in a sorted array of n integers is - (i) O(n) - (ii) O(\log n) - (iii) O(n \log n) - (iv) O(1)20242m
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