How to Solve Minimum Operations to Form Subsequence With Target Sum Leetcode Problem - Interview Coder Guide
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How to Solve Minimum Operations to Form Subsequence With Target Sum Problem

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Hard#3025
LeetCode Problem

Minimum Operations to Form Subsequence With Target Sum

You are given a 0-indexed array nums consisting of non-negative powers of 2, and an integer target. In one operation, you must apply the following changes to the array: Choose any element of the array...

ArrayGreedyBit Manipulation

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Problem Breakdown

Understanding the Minimum Operations to Form Subsequence With Target Sum Problem

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Problem Statement

You are given a 0-indexed array nums consisting of non-negative powers of 2, and an integer target. In one operation, you must apply the following changes to the array: Choose any element of the array nums[i] such that nums[i] > 1. Remove nums[i] from the array. Add two occurrences of nums[i] / 2 to the end of nums. Return the minimum number of operations you need to perform so that nums contains a subsequence whose elements sum to target. If it is impossible to obtain such a subsequence, return -1. A subsequence is an array that can be derived from another array by deleting some or no elements without changing the order of the remaining elements.

HardProblem #3025
LeetCode

Minimum Operations to Form Subsequence With Target Sum

Related Topics
ArrayGreedyBit Manipulation
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Examples

Example 1
INPUT
nums = [1,2,8], target = 7
OUTPUT
1
EXPLANATION

In the first operation, we choose element nums[2]. The array becomes equal to nums = [1,2,4,4]. At this stage, nums contains the subsequence [1,2,4] which sums up to 7. It can be shown that there is no shorter sequence of operations that results in a subsequnce that sums up to 7.

Example 2
INPUT
nums = [1,32,1,2], target = 12
OUTPUT
2
EXPLANATION

In the first operation, we choose element nums[1]. The array becomes equal to nums = [1,1,2,16,16]. In the second operation, we choose element nums[3]. The array becomes equal to nums = [1,1,2,16,8,8] At this stage, nums contains the subsequence [1,1,2,8] which sums up to 12. It can be shown that there is no shorter sequence of operations that results in a subsequence that sums up to 12.

Example 3
INPUT
nums = [1,32,1], target = 35
OUTPUT
-1
EXPLANATION

It can be shown that no sequence of operations results in a subsequence that sums up to 35.

Constraints

1 <= nums.length <= 1000
1 <= nums[i] <= 230
nums consists only of non-negative powers of two.
1 <= target < 231

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