Section A: Multiple Choice Questions : Q1: Consider searching element 45 using binary search in an array A [ ] = { 23, 34, 45, 67, 78, 54, 87, 91 }. The returned index would be a) Index [0] b) Index [2] c) Index [3] d) None of these Q2: In the context of recursive search a) Recursion terminates when the item is found b) Same function is called again and again c) Slower than iterative search d) All options are correct Q3: Which one of the following is an approach for a systematic trial and error to search an item? a) Binary search b) Backtracking c) Recursion d) Iteration

C++ Programming: From Problem Analysis to Program Design
8th Edition
ISBN:9781337102087
Author:D. S. Malik
Publisher:D. S. Malik
Chapter15: Recursion
Section: Chapter Questions
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Section A: Multiple Choice Questions : Q1: Consider searching element 45 using binary search in an array A [ ] = { 23, 34, 45, 67, 78, 54, 87, 91 }. The returned index would be a) Index [0] b) Index [2] c) Index [3] d) None of these Q2: In the context of recursive search a) Recursion terminates when the item is found b) Same function is called again and again c) Slower than iterative search d) All options are correct Q3: Which one of the following is an approach for a systematic trial and error to search an item? a) Binary search b) Backtracking c) Recursion d) Iteration Q4: In terms of time efficiency, the following method is ____. public int function(int n) { int result = 1; for (int k = 1; k returnType methodName(methodParameters) c) methodModifiers returnType methodName (methodParameters) d) methodModifiers returnType methodName(methodParameters) Q8: Given a function f(n) = n2 + 20n on an input parameter n, which of the following is true a) f(n)=O(1) b) f(n)=O(n) c) f(n)=O(logn) d) f(n)=O(n3) Q9: A normal queue, if implemented using an array of size MAX_SIZE, gets full when- a) Rear = MAX_SIZE – 1 b) Front = (rear + 1)mod MAX_SIZE c) Front = rear + 1 d) Rear = front Q10: Consider the given function. The function grows at a __________ rate public static int search(int[] x, int target) { for(int i=0; i < x.length; i++) { if (x[i]==target) return i; } return -1; // target not found } a) Constant b) Logarithm c) Linear d) Quadratic
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