# | Problem | Pass Rate (passed user / total user) |
---|---|---|
13172 | Powers |
|
14316 | Template Function |
|
14619 | Naming Convention 2 |
|
Description
This is a partial judge problem.
In this problem, you have to implement some power function in class special_power:
- special_power(int n) default constructor
- int fpow(int x) return xn % 880301
- int fpow(int x, int m) return xn % m
- int fpow() return 2n % 880301
- string fpow(string s) return sn
- string fpow(string s, int m) return sn % m
Note that n is a member in class special_power.
The definition of sn:
Repeat the elements of s n times, and connect them
For example:
- abcd4 = aaaabbbbccccdddd
- csst3 = cccssssssttt
The definition of sn % m:
Repeat the elements of s n times, and connect them.
If the length of sn is longer than m, ignore the remaining elements.
For example:
- abcd4 % 10 = aaaabbbbcc
- csst3 % 4 = cccs
Input
The input has only one line, contains three integer x, n, m and one string s.
For all testcase:
- 1 <= x, m <= 109
- 1 <= n <= 106
- 1 <= |s| <= 1000
- (1/6) 1 <= xn, 2n < m <= 880301, 1 <= |s| * n <= m
- (1/6) 1 <= xn, 2n < m <= 880301
- (1/6) 1 <= |s| * n <= m
Output
The output has five lines.
The 1st line, output the result of xn % 880301
The 2nd line, output the result of xn % m
The 3rd line, output the result of 2n % 880301
The 4th line, output the result of sn
The 5th line, output the result of sn % m
Sample Input Download
Sample Output Download
Partial Judge Code
13172.cppPartial Judge Header
13172.hTags
Discuss
Description
In this problem, you are required to implement four template functions: Reverse
, Minimum
, Maximum
, and Average
.
template <typename T> void Reverse(T *const base, size_t n);
function takes a pointer to the first element of an array and the size of the array. It reverses the array in place.template <typename T> T Minimum(T const *const base, size_t n);
function takes a pointer to the first element of an array and the size of the array. It returns the minimum element(with respect to the<
operator) in the array.template <typename T> T Maximum(T const *const base, size_t n);
function takes a pointer to the first element of an array and the size of the array. It returns the maximum element(with respect to the<
operator) in the array.template <typename T> T Average(T const *const base, size_t n);
function takes a pointer to the first element of an array and the size of the array. It returns the average of the elements in the array. IfT
is an integer/character/boolean type, round down the result. IfT
is a string type, return a string that contains one character, which is the sum of all the characters in all strings, divided by the sum of string length.
Note: You shouldn't modify the original array in the Minimum
, Maximum
, and Average
functions.
These lines of code might come in handy...
t
emplate void Reverse<char>(char *const, size_t);
template char Maximum<char>(char const *const, size_t);
template char Minimum<char>(char const *const, size_t);
template char Average<char>(char const *const, size_t);
Input
- This is a partial problem. Input and output are handled by
main
.
The first line contains an integer n
\((1 \le n \le 5 \times 10^4)\), the size of each array.
The second line contains n
integers, the elements of the array \(a\) (\(-10^9 \le a_i \le 10^9\)).
The third line contains n
integers, the elements of the array \(b\) (\(0 \le b_i \le 1\)).
The fourth line contains n
characters, the elements of the array \(c\) (\(c_i\) is a lowercase letter).
The fifth line contains n
strings, the elements of the array \(d\) (\(1 \le |d_i| \le 10^5\)).
\(n\)
\(a_1 \quad a_2 \quad \cdots \quad a_n\)
\(b_1 \quad b_2 \quad \cdots \quad b_n\)
\(c_1 \quad c_2 \quad \cdots \quad c_n\)
\(d_1 \quad d_2 \quad \cdots \quad d_n\)
Constraints
- \(1 \le n \le 5 \times 10^4\)
- \(-10^9 \le a_i \le 10^9\)
- \(0 \le b_i \le 1\)
- \(c_i\) is a lowercase letter
- \(1 \le |d_i| \le 10^5\)
- The sum of \(|d_i|\) is at most \(10^5\)
Output
- This is a partial problem. Input and output are handled by
main
.
Sample Input Download
Sample Output Download
Partial Judge Code
14316.cppPartial Judge Header
14316.hTags
Discuss
Description
In computer programming, naming conventions improve the readability of code by providing consistent rules for naming identifiers. This problem focuses on converting variable names from kebab-case to either camel-case or snake-case, depending on a given instruction.
-
Kebab-case: Words are separated by hyphens (
-
).
Example:an-example-of-variable-name
. -
Camel-case: The first letter of each word is capitalized and no separators are used.
For instance, the kebab-casean-example-of-variable-name
becomesAnExampleOfVariableName
. -
Snake-case: Words are joined using underscores (
_
).
For instance, the kebab-casean-example-of-variable-name
becomesan_example_of_variable_name
.
You are given a list of variables in kebab-case along with the creation time $t_i$ and a flag $o_i$ indicating the target naming convention:
- $o_i = 0$ for converting to camel-case.
- $o_i = 1$ for converting to snake-case.
Your tasks are:
- Implement the constructors of the
CamelCase
andSnakeCase
classes so that they convert the given kebab-case variable name into the corresponding naming convention. - Implement the destructors for the base class
Case
and its derived classes,CamelCase
andSnakeCase
. When a variable is deleted, the destructor should print:- For a camel-case instance:
Camel-case variable <VarName> created at time <CreateTime> is deleted
- For a snake-case instance:
Snake-case variable <VarName> created at time <CreateTime> is deleted
- For a camel-case instance:
Here <VarName>
is the converted variable name and <CreateTime>
is the time when the variable was created.
Input
The first line contains an integer $N$, representing the total number of variables.
Each of the following $N$ lines contains:
- A string $S_i$, the variable name in kebab-case, containing only hypthens and lowercase letters.
- An integer $t_i$, the time when the variable is created.
- An integer $o_i$, which indicates the target naming convention (0 for camel-case, 1 for snake-case).
Constraints
- $1 \leq N \leq 12$
- $S_i$ is a valid kebab-case variable name.
- $1 \leq |S_i| \leq 100$
- $o_i \in {0, 1}$
Output
For each variable, when the object is deleted, output exactly one line:
- If the variable has been converted to camel-case, output:
Camel-case variable <VarName> created at time <CreateTime> is deleted
- If the variable has been converted to snake-case, output:
Snake-case variable <VarName> created at time <CreateTime> is deleted