Figurel: A solution for the sample input. The rectangular pieces cover the cake entirely, so there are no leftovers. This solution is described in the sample output. Input format: The first line contains p, q, and n, where pxq are the dimensions of the cake and n is the number of roses. Then n lines follow, the i-th line contains the coordinates of the i-th rose, where the first coordinate is between 1 and p and the second coordinate is between 1 and q. Output format: The output contains n+1 lines. The first n lines contain four numbers each: the j-th line contains aj, bj, cj, dj, where 1sajscjsp and 1sbjsdjsq and (aj,bj) and (cj,dj) correspond to the grid squares at the opposite corners of the rectangular piece for the j-th person. The rectangular pieces have to be non-overlapping. The last line contains a single number, the area of the leftovers. The area of the leftovers should be the smallest possible. Code constraints: 0< p, q, n <=10000.

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
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Please do not give solution in image format thanku

Figurel: A solution for the sample input. The rectangular pieces cover the cake entirely, so there are no leftovers. This solution is described in the

sample output.

Input format:

The first line contains p, q, and n, where pxq are the dimensions of the cake and n is the number of roses. Then n lines follow, the i-th line contains the

coordinates of the i-th rose, where the first coordinate is between 1 and p and the second coordinate is between 1 and q.

Output format:

The output contains n+1 lines. The first n lines contain four numbers each: the j-th line contains aj, bj, cj, dj, where 1sajscjsp and 1sbjsdjsq and (aj,bj)

and (cj,dj) correspond to the grid squares at the opposite corners of the rectangular piece for the j-th person. The rectangular pieces have to be

non-overlapping. The last line contains a single number, the area of the leftovers. The area of the leftovers should be the smallest possible.

Code constraints:

0< p, q, n <=10000.

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