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1464. Maximum Product of Two Elements in an Array
Description
Given the array of integers nums, you will choose two different indices i and j of that array. Return the maximum value of (nums[i]-1)\*(nums[j]-1).
Example 1:
Input: nums = [3,4,5,2] Output: 12 Explanation: If you choose the indices i=1 and j=2 (indexed from 0), you will get the maximum value, that is, (nums[1]-1)*(nums[2]-1) = (4-1)*(5-1) = 3*4 = 12.
Example 2:
Input: nums = [1,5,4,5] Output: 16 Explanation: Choosing the indices i=1 and j=3 (indexed from 0), you will get the maximum value of (5-1)*(5-1) = 16.
Example 3:
Input: nums = [3,7] Output: 12
Constraints:
2 <= nums.length <= 5001 <= nums[i] <= 10^3
Solutions
- Java
- C++
- Python
- Go
- TypeScript
- Php
- Rust
- Java 2
- Java 3
- C++ 2
- C++ 3
- C
- Python 2
- Python 3
- Go 2
- Go 3
- TypeScript 2
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class Solution { public int maxProduct(int[] nums) { int ans = 0; int n = nums.length; for (int i = 0; i < n; ++i) { for (int j = i + 1; j < n; ++j) { ans = Math.max(ans, (nums[i] - 1) * (nums[j] - 1)); } } return ans; } } -
class Solution { public: int maxProduct(vector<int>& nums) { int ans = 0; int n = nums.size(); for (int i = 0; i < n; ++i) { for (int j = i + 1; j < n; ++j) { ans = max(ans, (nums[i] - 1) * (nums[j] - 1)); } } return ans; } }; -
class Solution: def maxProduct(self, nums: List[int]) -> int: ans = 0 for i, a in enumerate(nums): for b in nums[i + 1 :]: ans = max(ans, (a - 1) * (b - 1)) return ans -
func maxProduct(nums []int) int { ans := 0 for i, a := range nums { for _, b := range nums[i+1:] { t := (a - 1) * (b - 1) if ans < t { ans = t } } } return ans } -
function maxProduct(nums: number[]): number { const n = nums.length; for (let i = 0; i < 2; i++) { let maxIdx = i; for (let j = i + 1; j < n; j++) { if (nums[j] > nums[maxIdx]) { maxIdx = j; } } [nums[i], nums[maxIdx]] = [nums[maxIdx], nums[i]]; } return (nums[0] - 1) * (nums[1] - 1); } -
class Solution { /** * @param Integer[] $nums * @return Integer */ function maxProduct($nums) { $max = 0; $submax = 0; for ($i = 0; $i < count($nums); $i++) { if ($nums[$i] > $max) { $submax = $max; $max = $nums[$i]; } elseif ($nums[$i] > $submax) { $submax = $nums[$i]; } } return ($max - 1) * ($submax - 1); } } -
impl Solution { pub fn max_product(nums: Vec<i32>) -> i32 { let mut max = 0; let mut submax = 0; for &num in nums.iter() { if num > max { submax = max; max = num; } else if num > submax { submax = num; } } (max - 1) * (submax - 1) } } -
class Solution { public int maxProduct(int[] nums) { Arrays.sort(nums); int n = nums.length; return (nums[n - 1] - 1) * (nums[n - 2] - 1); } } -
class Solution { public int maxProduct(int[] nums) { int a = 0, b = 0; for (int v : nums) { if (v > a) { b = a; a = v; } else if (v > b) { b = v; } } return (a - 1) * (b - 1); } } -
class Solution { public: int maxProduct(vector<int>& nums) { sort(nums.rbegin(), nums.rend()); return (nums[0] - 1) * (nums[1] - 1); } }; -
class Solution { public: int maxProduct(vector<int>& nums) { int a = 0, b = 0; for (int v : nums) { if (v > a) { b = a; a = v; } else if (v > b) { b = v; } } return (a - 1) * (b - 1); } }; -
int maxProduct(int* nums, int numsSize) { int max = 0; int submax = 0; for (int i = 0; i < numsSize; i++) { int num = nums[i]; if (num > max) { submax = max; max = num; } else if (num > submax) { submax = num; } } return (max - 1) * (submax - 1); } -
class Solution: def maxProduct(self, nums: List[int]) -> int: nums.sort() return (nums[-1] - 1) * (nums[-2] - 1) -
class Solution: def maxProduct(self, nums: List[int]) -> int: a = b = 0 for v in nums: if v > a: a, b = v, a elif v > b: b = v return (a - 1) * (b - 1) -
func maxProduct(nums []int) int { sort.Ints(nums) n := len(nums) return (nums[n-1] - 1) * (nums[n-2] - 1) } -
func maxProduct(nums []int) int { a, b := 0, 0 for _, v := range nums { if v > a { b, a = a, v } else if v > b { b = v } } return (a - 1) * (b - 1) } -
function maxProduct(nums: number[]): number { let max = 0; let submax = 0; for (const num of nums) { if (num > max) { submax = max; max = num; } else if (num > submax) { submax = num; } } return (max - 1) * (submax - 1); }