How to Solve Block Placement Queries Leetcode Problem - Interview Coder Guide
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How to Solve Block Placement Queries Problem

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Hard#3435
LeetCode Problem

Block Placement Queries

There exists an infinite number line, with its origin at 0 and extending towards the positive x-axis. You are given a 2D array queries, which contains two types of queries: For a query of type 1, quer...

ArrayBinary SearchBinary Indexed Tree+1 more

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Problem Breakdown

Understanding the Block Placement Queries Problem

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

Problem Statement

There exists an infinite number line, with its origin at 0 and extending towards the positive x-axis. You are given a 2D array queries, which contains two types of queries: For a query of type 1, queries[i] = [1, x]. Build an obstacle at distance x from the origin. It is guaranteed that there is no obstacle at distance x when the query is asked. For a query of type 2, queries[i] = [2, x, sz]. Check if it is possible to place a block of size sz anywhere in the range [0, x] on the line, such that the block entirely lies in the range [0, x]. A block cannot be placed if it intersects with any obstacle, but it may touch it. Note that you do not actually place the block. Queries are separate. Return a boolean array results, where results[i] is true if you can place the block specified in the ith query of type 2, and false otherwise.

HardProblem #3435
LeetCode

Block Placement Queries

Related Topics
ArrayBinary SearchBinary Indexed TreeSegment Tree
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Examples

Example 1
INPUT
queries = [[1,2],[2,3,3],[2,3,1],[2,2,2]]
OUTPUT
[false,true,true]
EXPLANATION

For query 0, place an obstacle at x = 2. A block of size at most 2 can be placed before x = 3.

Example 2
INPUT
queries = [[1,7],[2,7,6],[1,2],[2,7,5],[2,7,6]]
OUTPUT
[true,true,false]
EXPLANATION

Place an obstacle at x = 7 for query 0. A block of size at most 7 can be placed before x = 7. Place an obstacle at x = 2 for query 2. Now, a block of size at most 5 can be placed before x = 7, and a block of size at most 2 before x = 2.

Constraints

1 <= queries.length <= 15 * 104
2 <= queries[i].length <= 3
1 <= queries[i][0] <= 2
1 <= x, sz <= min(5 * 104, 3 * queries.length)
The input is generated such that for queries of type 1, no obstacle exists at distance x when the query is asked.
The input is generated such that there is at least one query of type 2.

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