| # | Problem | Pass Rate (passed user / total user) |
|---|---|---|
| 10673 | Queueing |
|
| 10691 | Simply Fractions 2 |
|
| 10695 | Binary Addition 2 |
|
| 11055 | Vector Intersection |
|
| 11070 | Move |
|
| 11462 | cppreference |
|
| 11495 | Missionaries and Cannibals - 6 points |
|
Description
You need to write a program to simulate a queue of names. Each name is a string consisting of English letters only. There are three operations:
1. “Push [name]”, which means to enque name in the queue.
2. “Pop”, which means to deque. If the queue is empty, this operation takes no effect.
3. “Front”, which means to print out the name in the front of queue. If the queue is empty, print "empty" (without quotes).
Case1 : #operation <= 10^2, There will be no "Pop" and "Front" command when queue is empty.
Case2 : #operation <= 10^3. There will be no "Pop" and "Front" command when queue is empty.
Case3 : #operation <= 10^4.
Case4 : #operation <= 10^6.
Input
Each line contains one of the following operations. “Push [name]” (without quotes), “Pop” (without quotes), “Front”(without quotes). The length of each name is at most 10.
Output
For each “Front” operation, print out the name in the front of the queue.
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Description
Given several fractions, compute their sum and express the answer in the simplest fraction form.
Input
There are many test cases in one subtask.
The first line of each test case contains an integer t, which indicates the number of fractions in the input. Each of the following t lines contains two integers a and b, which represent the numerator and the denominator of a fraction.
subtask 1 : t=2. 1<=a,b<=10.
subtask 2 : t<=5. 1<=a,b<=10.
subtask 3 : t<=5. 1<=a,b<=50.
subtask 4 : t<=10. 1<=a,b<=100.
Output
Each test case outputs one line.
Namely, you need to add '\n' at the end of each line.
The output is the sum reduced to the simplest fraction form. You need to print a '/' between the numerator and the denominator.
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Description
Please compute the sum of two given n-bit binary numbers.
Input
The first line of the input file contains a positive integer t indicating the number of test cases. The first line of each test case is a positive integer n denoting the length of bits. The second and third lines are the two n-bit binary numbers. The first bit of each binary number is always 0, which guarantees that the sum of the two binary numbers can still be expressed as an n-bit binary number.
Case1 : t<=100, n<=100
Case2 : t<=200, n<=1000
Case3 : t<=300, n<=5000
Case4 : t<=400, n<=10000
Output
For each test case, your program should print the sum in the same format as the binary numbers given in input.
Notice that each answer is ended with a newline character.
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Description
Given two vectors of numbers, output their intersection set.
Note: the numbers of vectors need not to be unique.
Input
There are multiple test cases. Each case contains four lines. The first line begins with an integer N. The second line contains N integers, representing the numbers in the first set. The third line has one integer M, and the fourth line contains M integers, represent the numbers in the second set. All the numbers are 32 bit signed integers. The input is terminated if N = 0.
For case 1, 1 <= N, M <= 103
For case 2, 1 <= N, M <= 104
For case 3, 1 <= N, M <= 105
For case 4, 1 <= N, M <= 106
Output
For each test case, print the intersection of the two sets. Output them in ascending order. If the intersection of the two sets is an empty set, print “empty” (without quotes).
Note: There's a newline character at the end of each output.
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Description
There are N numbers in a queue. The origin sequence is from 1 to N. (1 is the head). The operation “Move a ” means to move the first two numbers to the back of a without changing order. Note that if "a" is the first two numbers then you don't need to do anything. Given several such operations and output the final status of the sequence.
For example:N = 5,then the sequence will be 1 2 3 4 5. If Move 3, the sequence will be 3 1 2 4 5. Since that the first two numbers is 1 2,you have to move 1 2 in the back of 3.
Input
There will be only one test case. The test case begins with an integer N indicating the number of people. There are several operations followed. The format is “Move a” (without quote). The test case is terminated by “Exit” (without quote).
subtask 1 : 1<=N<=100, you can use O(N) algo for each operation.
subtask 2 : 1<=N<=100, you can use O(N) algo for each operation.
subtask 3 : 1<=N<=100000, you need use O(1) algo for each operation.
subtask 4 : 1<=N<=1000000, you need use O(1) algo for each operation.
Output
Output the numbers from the first one to the last one, and separate two consecutive numbers by a space. You DON'T need to print "\n" or space at the end of the line.
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Description
Notice! You need to enable the flag -std=c++11 to compile the code!
- In codeblocks, go to Settings->Compiler->check the option "Have g++ follow the C++11 ISO C++ language standard [-std=c++11]"->OK
- In dev-c++, go to Tools->Compiler options->check "Add the following commands ..."->type in "-std=c++11"(without qoute) ->OK
X missionaries (傳教士) and Y cannibals (食人族) must cross a river using a boat which can carry at most two people, under the constraint that, for both banks, if there are missionaries present on the bank, they cannot be outnumbered by cannibals. If they were, the cannibals would eat the missionaries. The boat cannot cross the river by itself with no people on board. Initially, they are all on the left bank.
List all possible solutions to the given X and Y.
This is a Partial Judge problem.
We define a "State" as follows:
// A state contains five components: // The first two components denote the current numbers of // missionaries and cannibals at the left bank of the river. // The third and fourth components denote the current numbers // of missionaries and cannibals at the right bank. // The fifth component denotes the location of the boat: // 1 means "left bank" and -1 means "right bank". using State = vector<int>;
Basically, you need to implement five functions:
// the starting porint of your implementation void solve(); // extend to other possible states from a certain state set<State> extend(State s); // may use s[4] to indicate the direction of move State Go(State s, int missionary, int cannibal); // check the validity of a state bool valid(State s); // check if all people are at the right bank bool found(State s);
Notice that, if you don't want to follow the scheme we provide, you can just implement the sovle() function and make the others blank, e.g. bool found(State s) { }.
Input
A single line containing two integers seperated by a space.
The first number is X denoting the number of missionaries. The second number is Y denoting the number of cannibals.
Actually, you don't need to worried about the input, we handle it for you.
Output
List all possible solutions one by one. "done" denotes the end of a solution.
A solution contains several moves. A move is represented by a line with the format of:
(#M on the left bank, #C on the left bank)(#M on the right bank, #C on the right bank) [left/right]
M: missionary, C: cannibal, left/right: of the boat.
There is
Just like below,
(1, 1)(1, 1) right
(2, 1)(0, 1) left
(0, 1)(2, 1) right
(0, 2)(2, 0) left
(0, 0)(2, 2) right
done
Also, we've already handled the output functionality for you, so you don't have to worried about this, either.
You just need to add your solutions to the variable set<list<State>> _solutions and the order of addition doesn't matter.