csharp基础练习题:奇数之和【难度:1级】:
给定连续奇数的三角形:
1
3 5
7 9 11
13 15 17 19
21 23 25 27 29
...
从行索引(从索引1开始)计算此三角形的行和,例如:
rowSumOddNumbers(1); // 1
rowSumOddNumbers(2); // 3 + 5 = 8
row_sum_odd_numbers(1);#1
row_sum_odd_numbers(2);#3 + 5 = 8
生锈
row_sum_odd_numbers(1);#1
row_sum_odd_numbers(2);#3 + 5 = 8
row_sum_odd_numbers(1);#1
row_sum_odd_numbers(2);#3 + 5 = 8
rowSumOddNumbers(1); // 1
rowSumOddNumbers(2); // 3 + 5 = 8
rowSumOddNumbers(1); // 1
rowSumOddNumbers(2); // 3 + 5 = 8
rowSumOddNumbers 1 // 1
rowSumOddNumbers 2 // 3 + 5 = 8
rowSumOddNumbers 1 - 1
rowSumOddNumbers 2 - 3 + 5 = 8
row_sum_odd_numbers(1)#1
[1] 1
row_sum_odd_numbers(2)#3 + 5
[1] 8
如果:NASM
row_sum_odd_numbers:
mov rdi 1
调用row_sum_odd_numbers; rax < - 1
mov rdi 2
调用row_sum_odd_numbers; rax < - 3 + 5
(行和奇数1)#1
(行和奇数2)#3 + 5 = 8
rowsumoddnumbers(1)#1
rowsumoddnumbers(2)#3 + 5 = 8
rowSumOddNumbers(1)// 1
rowSumOddNumbers(1)// 3 + 5 = 8
编程目标:
using System;
public static class Kata
{
public static long rowSumOddNumbers(long n)
{
// TODO
}
}
测试样例:
using System;
using NUnit.Framework;
[TestFixture]
public class Test
{
[Test]
public void test1()
{
Assert.AreEqual(1,Kata.rowSumOddNumbers(1));
}
}
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