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The problems are not hard.

3 Answers

But you may need well preparation.

o(nlogn) solution based on binary search below. An o(n) solution based on hashtable is also possible but consume o(n) memory. public static void main (String[] args) throws java.lang.Exception { Pair p = findPairBySum(15, new int[] {1,2,3,4,5,6,7,8,9,10}); System.out.println(p.x); System.out.println(p.y); } public static Pair findPairBySum(int sum, int[] sortedArr) { for (int i=0; i= 0) return new Pair(first, expected); } return null; } public static int getIndex(int num, int[] sortedArr, int startIndex, int endIndex) { if (startIndex > endIndex) return -1; int pos = startIndex + (endIndex - startIndex) / 2; int valAtMiddle = sortedArr[pos]; if (valAtMiddle == num) return pos; if (num < valAtMiddle) return getIndex(num, sortedArr, startIndex, pos-1); return getIndex(num, sortedArr, pos+1, endIndex); } public static class Pair { public int x; public int y; public Pair(int x, int y) { this.x = x; this.y = y; } }

Note that the array is sorted already. O(n) time with O(1) space is feasible.

Write down code to calculate Fibonacci in 2 ways - then asked to explain complexity.

2 Answers

have I got any experience in writing computer language?

2 Answers

number pair coding

3 Answers

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Second round: Implement an expression evaluator for arithmetic expressions. Followed up by, how would I add operator precedence and variables.

2 Answers

String manipulation questions

2 Answers

React code test (home) - create a countdown timer animation 2 days is given

1 Answer

What are threads, deadlocks, and how to deal with those?

1 Answer

Self intro Many follow-up questions

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