DMOPC '14 Contest 1 P2 - Tiles - Olympiads Online Judge

DMOPC '14 Contest 1 P2 - Tiles

Points: 3 (partial)

Time limit: 2.0s

Memory limit: 64M

Author:

Problem type

One day Mr. Sidhu's students are talking too much (as usual) and so he decides to give them a task that might quiet them down for a bit.

He tells them the width and length of the classroom (first line of input) as well as the side length of a standard square tile (second line of input). None of these dimensions will be less than $1$ ~1~ or greater than $1000$ ~1000~.

You may assume that they are of the same unit. What is the maximum number of entire tiles that can fit within the classroom's surface? The tiles can only be axially aligned (sides parallel to the sides of the room).

Sample Input

10 5
3

Sample Output

Comments

-37

Anix55 commented on Oct. 20, 2015, 4:32 a.m. ← edit 2 →

the way I was gonna do this is calculate the area of room and divide by the area of one tile. So using the example, it would be $(10*5) / 3^2 = 50 / 9 = 5$ ~(10*5) / 3^2 = 50 / 9 = 5~ (integer truncation thing). but their output is 3????

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37

snowblind commented on Oct. 20, 2015, 7:58 p.m.

you can only fit 3 whole tiles without breaking them