How to Solve Frog Jump I I Leetcode Problem - Interview Coder Guide
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How to Solve Frog Jump I I Problem

Master the Frog Jump I I LeetCode problem with undetectable real-time assistance. Get instant solutions and explanations during your coding interviews.

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Medium#2591
LeetCode Problem

Frog Jump II

You are given a 0-indexed integer array stones sorted in strictly increasing order representing the positions of stones in a river. A frog, initially on the first stone, wants to travel to the last st...

ArrayBinary SearchGreedy

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Problem Breakdown

Understanding the Frog Jump I I Problem

Let's break down this LeetCode problem and understand what makes it challenging in interview settings.

Problem Statement

You are given a 0-indexed integer array stones sorted in strictly increasing order representing the positions of stones in a river. A frog, initially on the first stone, wants to travel to the last stone and then return to the first stone. However, it can jump to any stone at most once. The length of a jump is the absolute difference between the position of the stone the frog is currently on and the position of the stone to which the frog jumps. More formally, if the frog is at stones[i] and is jumping to stones[j], the length of the jump is |stones[i] - stones[j]|. The cost of a path is the maximum length of a jump among all jumps in the path. Return the minimum cost of a path for the frog.

MediumProblem #2591
LeetCode

Frog Jump II

Related Topics
ArrayBinary SearchGreedy
How Interview Coder Helps

Get real-time assistance for Frog Jump II problems during coding interviews. Interview Coder provides instant solutions and explanations.

Examples

Example 1
INPUT
stones = [0,2,5,6,7]
OUTPUT
5
EXPLANATION

The above figure represents one of the optimal paths the frog can take. The cost of this path is 5, which is the maximum length of a jump. Since it is not possible to achieve a cost of less than 5, we return it.

Example 2
INPUT
stones = [0,3,9]
OUTPUT
9
EXPLANATION

The frog can jump directly to the last stone and come back to the first stone. In this case, the length of each jump will be 9. The cost for the path will be max(9, 9) = 9. It can be shown that this is the minimum achievable cost.

Constraints

2 <= stones.length <= 105
0 <= stones[i] <= 109
stones[0] == 0
stones is sorted in a strictly increasing order.

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Frequently Asked Questions

Common questions about solving Frog Jump I I and using Interview Coder during coding interviews.

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