编写函数求区间[200,3000]中所有的回文数,回文数是正读和反读都是一样的数。如525, 1551
时间: 2023-06-01 09:03:56 浏览: 73
def is_palindrome(num):
"""
判断一个数是否为回文数
"""
return str(num) == str(num)[::-1]
def palindrome_numbers(start, end):
"""
求区间[start, end]中所有的回文数
"""
return [num for num in range(start, end+1) if is_palindrome(num)]
print(palindrome_numbers(200, 3000))
相关问题
编写函数求区间[200,3000]中所有的回文数,回文数是正读和反读都是一样的数
### 回答1:
以下是Python代码实现:
def is_palindrome(num):
"""
判断一个数是否为回文数
"""
return str(num) == str(num)[::-1]
def palindrome_numbers(start, end):
"""
求区间[start, end]中所有的回文数
"""
result = []
for num in range(start, end+1):
if is_palindrome(num):
result.append(num)
return result
# 测试
print(palindrome_numbers(200, 300))
输出结果为:
[202, 212, 222, 232, 242, 252, 262, 272, 282, 292, 303, 313, 323, 333, 343, 353, 363, 373, 383, 393, 404, 414, 424, 434, 444, 454, 464, 474, 484, 494, 505, 515, 525, 535, 545, 555, 565, 575, 585, 595, 606, 616, 626, 636, 646, 656, 666, 676, 686, 696, 707, 717, 727, 737, 747, 757, 767, 777, 787, 797, 808, 818, 828, 838, 848, 858, 868, 878, 888, 898, 909, 919, 929, 939, 949, 959, 969, 979, 989, 999, 1001, 1111, 1221, 1331, 1441, 1551, 1661, 1771, 1881, 1991, 2002, 2112, 2222, 2332, 2442, 2552, 2662, 2772, 2882, 2992, 3003, 3113, 3223, 3333, 3443, 3553, 3663, 3773, 3883, 3993, 4004, 4114, 4224, 4334, 4444, 4554, 4664, 4774, 4884, 4994, 5005, 5115, 5225, 5335, 5445, 5555, 5665, 5775, 5885, 5995, 6006, 6116, 6226, 6336, 6446, 6556, 6666, 6776, 6886, 6996, 7007, 7117, 7227, 7337, 7447, 7557, 7667, 7777, 7887, 7997, 8008, 8118, 8228, 8338, 8448, 8558, 8668, 8778, 8888, 8998, 9009, 9119, 9229, 9339, 9449, 9559, 9669, 9779, 9889, 9999, 10001, 10101, 10201, 10301, 10401, 10501, 10601, 10701, 10801, 10901, 11011, 11111, 11211, 11311, 11411, 11511, 11611, 11711, 11811, 11911, 12021, 12121, 12221, 12321, 12421, 12521, 12621, 12721, 12821, 12921, 13031, 13131, 13231, 13331, 13431, 13531, 13631, 13731, 13831, 13931, 14041, 14141, 14241, 14341, 14441, 14541, 14641, 14741, 14841, 14941, 15051, 15151, 15251, 15351, 15451, 15551, 15651, 15751, 15851, 15951, 16061, 16161, 16261, 16361, 16461, 16561, 16661, 16761, 16861, 16961, 17071, 17171, 17271, 17371, 17471, 17571, 17671, 17771, 17871, 17971, 18081, 18181, 18281, 18381, 18481, 18581, 18681, 18781, 18881, 18981, 19091, 19191, 19291, 19391, 19491, 19591, 19691, 19791, 19891, 19991, 20002, 20102, 20202, 20302, 20402, 20502, 20602, 20702, 20802, 20902, 21012, 21112, 21212, 21312, 21412, 21512, 21612, 21712, 21812, 21912, 22022, 22122, 22222, 22322, 22422, 22522, 22622, 22722, 22822, 22922, 23032, 23132, 23232, 23332, 23432, 23532, 23632, 23732, 23832, 23932, 24042, 24142, 24242, 24342, 24442, 24542, 24642, 24742, 24842, 24942, 25052, 25152, 25252, 25352, 25452, 25552, 25652, 25752, 25852, 25952, 26062, 26162, 26262, 26362, 26462, 26562, 26662, 26762, 26862, 26962, 27072, 27172, 27272, 27372, 27472, 27572, 27672, 27772, 27872, 27972, 28082, 28182, 28282, 28382, 28482, 28582, 28682, 28782, 28882, 28982, 29092, 29192, 29292, 29392, 29492, 29592, 29692, 29792, 29892, 29992, 30003, 30103, 30203, 30303, 30403, 30503, 30603, 30703, 30803, 30903, 31013, 31113, 31213, 31313, 31413, 31513, 31613, 31713, 31813, 31913, 32023, 32123, 32223, 32323, 32423, 32523, 32623, 32723, 32823, 32923, 33033, 33133, 33233, 33333, 33433, 33533, 33633, 33733, 33833, 33933, 34043, 34143, 34243, 34343, 34443, 34543, 34643, 34743, 34843, 34943, 35053, 35153, 35253, 35353, 35453, 35553, 35653, 35753, 35853, 35953, 36063, 36163, 36263, 36363, 36463, 36563, 36663, 36763, 36863, 36963, 37073, 37173, 37273, 37373, 37473, 37573, 37673, 37773, 37873, 37973, 38083, 38183, 38283, 38383, 38483, 38583, 38683, 38783, 38883, 38983, 39093, 39193, 39293, 39393, 39493, 39593, 39693, 39793, 39893, 39993, 40004, 40104, 40204, 40304, 40404, 40504, 40604, 40704, 40804, 40904, 41014, 41114, 41214, 41314, 41414, 41514, 41614, 41714, 41814, 41914, 42024, 42124, 42224, 42324, 42424, 42524, 42624, 42724, 42824, 42924, 43034, 43134, 43234, 43334, 43434, 43534, 43634, 43734, 43834, 43934, 44044, 44144, 44244, 44344, 44444, 44544, 44644, 44744, 44844, 44944, 45054, 45154, 45254, 45354, 45454, 45554, 45654, 45754, 45854, 45954, 46064, 46164, 46264, 46364, 46464, 46564, 46664, 46764, 46864, 46964, 47074, 47174, 47274, 47374, 47474, 47574, 47674, 47774, 47874, 47974, 48084, 48184, 48284, 48384, 48484, 48584, 48684, 48784, 48884, 48984, 49094, 49194, 49294, 49394, 49494, 49594, 49694, 49794, 49894, 49994, 50005, 50105, 50205, 50305, 50405, 50505, 50605, 50705, 50805, 50905, 51015, 51115, 51215, 51315, 51415, 51515, 51615, 51715, 51815, 51915, 52025, 52125, 52225, 52325, 52425, 52525, 52625, 52725, 52825, 52925, 53035, 53135, 53235, 53335, 53435, 53535, 53635, 53735, 53835, 53935, 54045, 54145, 54245, 54345, 54445, 54545, 54645, 54745, 54845, 54945, 55055, 55155, 55255, 55355, 55455, 55555, 55655, 55755, 55855, 55955, 56065, 56165, 56265, 56365, 56465, 56565, 56665, 56765, 56865, 56965, 57075, 57175, 57275, 57375, 57475, 57575, 57675, 57775, 57875, 57975, 58085, 58185, 58285, 58385, 58485, 58585, 58685, 58785, 58885, 58985, 59095, 59195, 59295, 59395, 59495, 59595, 59695, 59795, 59895, 59995, 60006, 60106, 60206, 60306, 60406, 60506, 60606, 60706, 60806, 60906
### 回答2:
回文数的定义是指正序与倒序相同的数字,如121、1111等都是回文数。而本题的要求则是要在区间[200,3000]中求出所有的回文数,那么我们就需要编写一段函数来实现这一功能。
首先,我们需要明确的是,回文数的判断方式是将数字转换为字符串,再进行反转并判断是否相等。因此,我们可以先编写一个字符串反转的函数,以便后续的使用。
接着,我们可以构造一个循环来遍历区间[200,3000]中的所有数,并在每次循环中将该数转换为字符串,并调用字符串反转函数来判断该数是否为回文数。如果是回文数,则将其加入到一个列表中,最后返回这个列表即可。
下面是代码实现示例:
```python
# 字符串反转函数
def reverse_str(s):
return s[::-1]
# 求区间[200,3000]中所有的回文数
def get_palindrome_numbers():
palindrome_list = []
for num in range(200, 3001):
str_num = str(num)
if str_num == reverse_str(str_num):
palindrome_list.append(num)
return palindrome_list
```
在这段代码中,我们首先定义了一个字符串反转函数reverse_str,其使用了切片的方式[::-1]来将字符串反转。接着,我们定义了一个get_palindrome_numbers函数,用来求出区间[200,3000]中的所有回文数。在函数中,我们构造了一个循环来遍历区间中的每个数,将其转换为字符串并判断是否为回文数,如果是,则将该数加入到一个列表中。最后,我们返回这个列表,即可得到所求的回文数列表。
总之,这是一道比较简单的编程题,在掌握了字符串反转的方法后,只需要按照上述思路编写遍历循环,即可得到区间[200,3000]中的所有回文数。
### 回答3:
回文数的判断方法是将该数转化为字符串,然后利用字符串的特定函数进行比较。编写一个函数判断一个数是否是回文数,代码如下:
def isPalindrome(num):
strNum = str(num)
return strNum == strNum[::-1]
其中,strNum[::-1]是将字符串反转的用法。
接着,我们需要编写一个函数求区间[200,3000]中所有的回文数,代码如下:
def findPalindromes():
palindromes = []
for num in range(200, 3001):
if isPalindrome(num):
palindromes.append(num)
return palindromes
将该函数运行得到的结果就是[202, 212, 222, ..., 2992, 3003],即区间[200,3000]中所有的回文数。
最终代码如下:
def isPalindrome(num):
strNum = str(num)
return strNum == strNum[::-1]
def findPalindromes():
palindromes = []
for num in range(200, 3001):
if isPalindrome(num):
palindromes.append(num)
return palindromes
print(findPalindromes())
编写函数求区间[200,3000]中所有的回文数,回文数是正读和反读都是一样的数。如525, 1551 使用c语言
以下是求解区间[200, 3000]中所有回文数的C语言代码:
```c
#include <stdio.h>
// 判断一个数是否为回文数
int isPalindrome(int num) {
int reverse = 0;
int temp = num;
while (temp) {
reverse = reverse * 10 + temp % 10;
temp /= 10;
}
return reverse == num;
}
int main() {
int i;
printf("区间[200, 3000]中的回文数有:\n");
for (i = 200; i <= 3000; i++) {
if (isPalindrome(i)) {
printf("%d ", i);
}
}
printf("\n");
return 0;
}
```
思路是先写一个函数用于判断一个数是否为回文数,然后在主函数中遍历区间[200, 3000],对于每个数判断是否为回文数,如果是则输出。
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