How to Solve Egg Drop With 2 Eggs and N Floors Leetcode Problem - Interview Coder Guide
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How to Solve Egg Drop With 2 Eggs and N Floors Problem

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Medium#2031
LeetCode Problem

Egg Drop With 2 Eggs and N Floors

You are given two identical eggs and you have access to a building with n floors labeled from 1 to n. You know that there exists a floor f where 0 <= f <= n such that any egg dropped at a floor higher...

MathDynamic Programming

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Problem Breakdown

Understanding the Egg Drop With 2 Eggs and N Floors Problem

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

Problem Statement

You are given two identical eggs and you have access to a building with n floors labeled from 1 to n. You know that there exists a floor f where 0 <= f <= n such that any egg dropped at a floor higher than f will break, and any egg dropped at or below floor f will not break. In each move, you may take an unbroken egg and drop it from any floor x (where 1 <= x <= n). If the egg breaks, you can no longer use it. However, if the egg does not break, you may reuse it in future moves. Return the minimum number of moves that you need to determine with certainty what the value of f is.

MediumProblem #2031
LeetCode

Egg Drop With 2 Eggs and N Floors

Related Topics
MathDynamic Programming
How Interview Coder Helps

Get real-time assistance for Egg Drop With 2 Eggs and N Floors problems during coding interviews. Interview Coder provides instant solutions and explanations.

Examples

Example 1
INPUT
n = 2
OUTPUT
2
EXPLANATION

We can drop the first egg from floor 1 and the second egg from floor 2. If the first egg breaks, we know that f = 0. If the second egg breaks but the first egg didn't, we know that f = 1. Otherwise, if both eggs survive, we know that f = 2.

Example 2
INPUT
n = 100
OUTPUT
14
EXPLANATION

One optimal strategy is: - Drop the 1st egg at floor 9. If it breaks, we know f is between 0 and 8. Drop the 2nd egg starting from floor 1 and going up one at a time to find f within 8 more drops. Total drops is 1 + 8 = 9. - If the 1st egg does not break, drop the 1st egg again at floor 22. If it breaks, we know f is between 9 and 21. Drop the 2nd egg starting from floor 10 and going up one at a time to find f within 12 more drops. Total drops is 2 + 12 = 14. - If the 1st egg does not break again, follow a similar process dropping the 1st egg from floors 34, 45, 55, 64, 72, 79, 85, 90, 94, 97, 99, and 100. Regardless of the outcome, it takes at most 14 drops to determine f.

Constraints

1 <= n <= 1000

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