School Team Contest 1 (Winter Computer School 2010/11)

11 problems from School Team Contest 1 (Winter Computer School 2010/11) (contest 39), difficulty 1100-2600. 9/11 solutions verified against sample I/O.

11 items

School Team Contest 1 (Winter Computer School 2010/11)

Special | 11 problems | 9/11 verified | Difficulty 1100-2600 | 23m 20s

# Problem Rating Tags Accepted Time ✓
A C*++ Calculations 2000 expression-parsing, greedy 794 2m 42s ✓
B Company Income Growth 1300 greedy 3,097 3m 27s ✓
C Moon Craters 2100 dp, sortings 697 4m 25s
D Cubical Planet 1100 math 4,664 1m 27s ✓
E What Has Dirichlet Got to Do with That? 2000 dp, games 1,033 1m 57s ✓
F Pacifist frogs 1300 implementation 1,962 1m 38s ✓
G Inverse Function 2400 implementation 160 2m 2s ✓
H Multiplication Table 1300 implementation 3,125 1m 33s
I Tram 2500 199 1m 4s ✓
J Spelling Check 1500 hashing, implementation, strings 3,569 1m 34s ✓
K Testing 2600 102 1m 31s ✓
Practice › Codeforces Solutions › School Team Contest 1 (Winter Computer School 2010/11) ›

CF 39A - C*++ Calculations

We are given an arithmetic expression built from terms involving a single variable a. Every term is one of two forms:
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CF 39B - Company Income Growth

We are given a sequence of integers representing the yearly income of a company starting from 2001. The first number is the income in 2001, the second in 2002, and so on. These values may be negative if the company incurred a loss that year.
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CF 39C - Moon Craters

Each crater is described by a center coordinate c and a radius r. Since the robot moves along a line, every crater can be represented on that line by its interval: $[c-r, c+r]$ Professor Okulov’s rule says that any two selected craters must either be completely disjoint or…
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Practice › Codeforces Solutions › School Team Contest 1 (Winter Computer School 2010/11) ›

CF 39D - Cubical Planet

We are given two vertices of a unit cube. Each vertex is described by three coordinates, and every coordinate is either 0 or 1. Since each coordinate can only take two values, these coordinates represent the eight corners of the cube. Two flies stand on two different vertices.
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CF 39E - What Has Dirichlet Got to Do with That?

We start with a distinct boxes and b distinct items. Since boxes may stay empty and every item independently chooses one of the boxes, the number of possible placements is simply:
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Practice › Codeforces Solutions › School Team Contest 1 (Winter Computer School 2010/11) ›

CF 39F - Pacifist frogs

Thumbelina wants to cross a swamp by riding a single frog. The swamp contains hills numbered from 1 to n, where hill i is exactly i meters away from the island. A frog with jump length d lands on hills d, 2d, 3d, ...
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CF 39G - Inverse Function

We are given the source code of a tiny recursive function f(n) written in a heavily restricted subset of C++. The function only contains sequential if (...) return ...; statements and unconditional return ...; statements.
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CF 39H - Multiplication Table

The task is to generate a multiplication table for numbers in a positional numeral system with a base k. Unlike the decimal system, the digits in this system range from 0 up to k-1. Petya wants to see products of numbers from 1 to k-1 expressed in this system.
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Practice › Codeforces Solutions › School Team Contest 1 (Winter Computer School 2010/11) ›

CF 39I - Tram

We are given a directed graph where nodes represent crossroads and edges represent one-way tramlines. The engine house is at node 1. Every node has at least one outgoing edge, so the tram is never trapped.
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CF 39J - Spelling Check

We are given two lowercase strings. The first string is exactly one character longer than the second. We want to find every position in the first string such that removing the character at that position makes the two strings identical.
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CF 39K - Testing

We are given an rectangular grid representing a field, and within this field there are non-overlapping rectangles representing objects. Each rectangle occupies contiguous cells marked by '*', and all other cells are '.'.
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