Implement int sqrt(int x). Compute and return the square root of x. Have you met this question in a real interview? Yes Example sqrt(3) = 1 sqrt(4) = 2 sqrt(5) = 2 sqrt(10) = 3 Challenge O(log(x)) Tags Expand Related Problems Expand class Solution {…

刷题备忘录,for bug-free leetcode 396. Rotate Function 题意: Given an array of integers A and let n to be its length. Assume Bk to be an array obtained by rotating the array A k positions clock-wise, we define a "rotation function" F on A as follow: F(k…

刷题备忘录,for bug-free 招行面试题--求无序数组最长连续序列的长度,这里连续指的是值连续--间隔为1,并不是数值的位置连续 问题: 给出一个未排序的整数数组,找出最长的连续元素序列的长度. 如: 给出[100, 4, 200, 1, 3, 2], 最长的连续元素序列是[1, 2, 3, 4].返回它的长度:4. 你的算法必须有O(n)的时间复杂度 . 解法: 初始思路 要找连续的元素,第一反应一般是先把数组排序.但悲剧的是题目中明确要求了O(n)的时间复杂度,要做一次排序,是不能达…

examination questions Implement int sqrt(int x). Compute and return the square root of x. Example sqrt(3) = 1 sqrt(4) = 2 sqrt(5) = 2 sqrt(10) = 3 Challenge O(log(x)) 解题代码 class Solution { public: /** * @param x: An integer * @return: The sqrt of x *…

Yet Another Source Code for LintCode Current Status : 232AC / 289ALL in Language C++, Up to date (2016-02-10) For more problems and solutions, you can see my LintCode repository. I'll keep updating for full summary and better solutions. See cnblogs t…

--------------------------------------------------------------- 本文使用方法:所有题目,只需要把标题输入lintcode就能找到.主要是简单的剖析思路以及不能bug-free的具体细节原因. ---------------------------------------------------------------- ------------------------------------------- 第九周:图和搜索. ---…

简单粗暴 public class Solution { /* * @param : the given number * @return: whether whether there're two integers */ public boolean checkSumOfSquareNumbers(int n) { int max = (int)Math.sqrt(n) + 1; for(int i=0; i<max; i++){ for(int j=0; j<max; j++){ if(i…

概述 平方根倒数速算法,是用于快速计算1/Sqrt(x)的值的一种算法,在这里x需取符合IEEE 754标准格式的32位正浮点数.让我们先来看这段代码: float Q_rsqrt( float number ) { long i; float x2, y; const float threehalfs = 1.5F; x2 = number * 0.5F; y = number; i = * ( long * ) &y; // evil floating point bit level hac…

Implement int sqrt(int x). Compute and return the square root of x. 这道题要求我们求平方根,我们能想到的方法就是算一个候选值的平方,然后和x比较大小,为了缩短查找时间,我们采用二分搜索法来找平方根,由于求平方的结果会很大,可能会超过int的取值范围,所以我们都用long long来定义变量,这样就不会越界,代码如下: 解法一 // Binary Search class Solution { public: int sqrt(i…

Implement int sqrt(int x). 思路: Binary Search class Solution(object): def mySqrt(self, x): """ :type x: int :rtype: int """ l = 0 r = x while l <= r: mid = (l+r)//2 if mid*mid < x: l = mid + 1 elif mid*mid > x: r = mi…