基于visual Studio2013解决C语言竞赛题之0522和为素



题目

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" 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解决代码及点评

#include <stdio.h>
#include <stdlib.h>
/*
22．	已知 100个自然数 1～100，我们取 1， 2， 3， 4时，
我们可将其排成一圈使每两个数之和都是素数，即→1→2→3→4→，
问 1～100内连续取 n个数，即 1～ n（≤ 100）能满足上述要求的最大的 n是多少？
*/
void main()
{
	int a[100];
	int b[100]={0};
	int max=b[0];//定义b中的最大值
	for (int i=0;i<100;i++) // 开始给a赋初始值
	{
		a[i]=i+1;
	}
	for (int i=0;i<100;i++)
	{
		int n=1;//存储n的数值
		int wei=i+1;
		for (int j=2;j<i+1;j++)
		{
			if ((a[i]+a[i+1])%j!=0)
			{
				n++;
				if ((a[i+1]+a[i+1-n])%j!=0)
				{
					b[i]=n;//将n存到数组b中
				}
				else
				{
					continue;
				}
			}
		}

	}

	for (int i=0;i<100;i++) /// 输出在b[i]中记录的最大值
	{

		if (max<b[i])
		{
			max=b[i];
		}
	}
	printf("%d",max);
	system("pause");
}

代码编译以及运行

由于资源上传太多，资源频道经常被锁定无法上传资源，同学们可以打开VS2013自己创建工程，步骤如下：

1）新建工程

2）选择工程

3）创建完工程如下图：

4）增加文件，右键点击项目

5）在弹出菜单里做以下选择

6）添加文件

7）拷贝代码与运行

程序运行结果

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tKJhZhaWIRkvpVsmHDhhEraTu+WeXb94XmGjqBrQ6C7ZW0zdldSdvxzUrPORm6FsV2WlsZIIv+1NZ5THc1q3VPmFgEzhvjz//76UNznX3OR+MlRx1ZPtZtqf9fv3dj+Zw6d0erIFrNVYfTcr7mGnpUbehXQi1/vHM7uJdffu6usceuxRMsJt+0fkNMnDSx2J5c9GyKwY0bY/3G9JP3ERs3bYxNmzeXi0iLu+gvL43jXvtbsetWvxJqeVz70Q/FNx6sdpM5r433n3VCDP0CnhXfjAvPvyUOOOdPY8GMqq087jMRp6S25nbVPaRz/uUn/HW8Zb+qqXRHfOG0v45bq72IQ+Odl7wz5qbNcr6lccKw/f9VBJ+Og97VONewvi3nWHnNn8dHvv7Toeey8u9+Lz6bPtqYHPx7cVERVLZorD8acw9bR1rvFTFz6Bp0Pedh69grTjxpdnzjttlD1/Hu1vk716a+9rMPPjSiGLPV3Hd+Ns64bMvvKuso5uj7eozwmiY9r2vn+OWzDo1bb6nnbbw+haHrWxi27tQwwrXo6Hf9hs8VzefffB79rsuKPn3la9z499zjOpSv2bJ6vuqazqpeu57XDoA2V359SbzuNUfHI09Udxh7uOGaq8ugNZJDX3pkvPzY46q9dnvsOiW+9k9L4lUndX6X6DNpDY+vLQLbMJ0biEUkLLdu+Pa34/vf/V6nqfCSo14arzj++FjS1X5Y0f7yor2MlOnALdlyyG47TRq2hl5m7vas4b+ndMXP+l+or/3dp1PUrfa2NnnypKJ7YmxYv27o6SWzfun5sf8hR8TOuzx9f2Z05dXnxoeXnRQf/+1mwHsaFN/w/+K8pfHKv2wEkx1s6LksXP70zF0EptOvmh0fOLsrCO5AO+z12F49rsUzdr0APO2+8c/Xx+tfd0w8+mTnDuN4eM4uk+N/fu26OPHVryj3n0lreOyp5hpSrmumto6BMqA22+v8V7SVh1Qj0p3Owc7IoREpK1a/HnT3nYevoZcZz54ytj8zetLJ74iFv/HmnnXMSW+MVyx6fRzf1T7/0CNjp513bj3nttaM418dB99yW9zd0rc9tequH8TSObM7bzOPU9XP5dptmntFXHvBZxvX4Yfxhc/cHLMPOiDLc3i6X4+x1eivxTNjvUoppcat0lvJE8ev6h/0eSauobOdHlM18186pvPWe0qYnbGdts64amz6qhqK/3Yeq/26rXxbP223raGlakN3Slc92X079xfInZ+J0z6d/nTWS+Ldn3x3zOu0jo/tnXvFVfHRc78a9Tvmc15zbpx13Mxq7xeMawFAl+uuvikOPvDFMWvWeL1/GLFs2cq45bYfxTHHHVHuW0NnDb3sucuk4W/fP/TkpqoLAODnw88efzK+/y+3x1NPjd+fGd15553isMMPiGfv1vnoojX0/wjn83aZODyUrn6qz+8ZBQCAHeC5O08Y/pnS8kMASimllFJKjWdVhu6UPrx265++AgCAHWnaTgOdt+8XLVo0eNniL/UMpTdf89VqCwAAxu6UU06JHz34eLU3XAql73r7yaMLpTffnH46HAAAxuacc86Jvfbaa8RQGimUrnjo8cF/++ljrbV48eLBU089NSXWHV5Llixpbe+uXuNGe3yqfmPHcp5UT9e8dY00ZnvXvr3HK6WUUuoXo9auXTv4wAMPDC5btmxw9erVg2vWrBlWjzzyyNBjsx599NHBxx57bHDlypXl8UlbzkyVcmjKo1t+0GkcFIGn2toxjj766O2aIx1bH9/rPPWYZvVr39HGax4AgB1p1G/fX3rppVXL9kkhKoXHensk9dim5jm69etrqsd1r2E0xya95hlp/uZ8zfnb1pJ0n6v7/CPtd2vrb5u31u9cAMDPt7Vr18aqVati0qRJMWXKlJgwYfj9zPQXmQYHB4f9Zaak/mtN6fh169aN6u37cb1T2i0Fnmb1ausnBapm9WprSm1t841FGt997uZ5+2nO1xzfq30kbc8x6dVeq/vreZtzN/cBAHa0Md0p7Q453aFlpP42/YJT8/i2cak/tfebp62/1zH9ztU2/2jV5+w3bz9tx9fbIz02dbeNZgwA8ItrPO+UjjqUvulNbyr368CSwksy2v3RGG0gqsd1jx9pP0ltSds8beOfTvXctTRXrzV297Udm3Qf33a+pPv4pJ5jJG3nAwB+/v1chtJm+Glr66ceX0vHdbclvdqbutfVNJrjk9Gsu9eau+do7redt209Ix3TNNLxIxnLWADg58tIoTS1p7bNmzfHpk2bqtZnSChNUlt3f+3pCDnNczfn7aW5xtEe0zTW59Cvv9nXXEdz/GiPT0ba79arv9leb490LgDg51u/UDpx4sSyDjvssPj+978/LJju0FDa9pnSpBlauvtHCj9J2zlrvY5Puvvazttrv7uv1qu9Wxo3ku7ztB3TvZ5+Y5K29TXbmsd3j0vajm+q+0caBwD8YugVSutAus8++8SMGTNi7733jk9/+tNDwXRbQunwe7AjSEGlGVaa23UgamsbSX3eZnVL59qesLStx/XSXGt3tWn21dvd16dtTK0eW1+H7mPTfvPYtv76sVl1W9KcDwCgTR1I586dG/vuu28ce+yxccABB8Qll1xShtbUty3GFEpHa6zhpjso1SGpKZ2z13nT+PEOVN3rbda26D6+e79+fvV1aD7fNKb7+af9+tik7q+Pratua44FAOglhc63v/3t8cY3vjHe8IY3xCGHHFKG08MPPzxuuOGGrT53Olpjevs+6Q5Jte72fuOabd37tV7tSVtfc75+xybbMmcvYz2me3zb8WM552jO108aP5Lu89fGMk8t9/EAwOi1vX1f3yntJb2Fn2qHvn3fL8DUASGNqcf1Cw3Nc9XHNGus0lyp0rE7KqzU62qur56zTb/n0a9vJOnYp+P4VPV1qytpPtbbAABJ+szo+vXry9qwYcPQY13Nn8Ifk3SnNP0h/LY/kJ9q8eLFg6eeemq6jfq0VBGEymruN/tHak810jH9jk21LXOm6nX+fvttfXVb92O/qo/rHjvSfrO97fhmjfZcSimllPrFqLVr1w4+8MADg8uWLRtcvXr14Jo1a4bVI488MvTYrEcffXTwscceG1y5cmV5fNKWM1OlHJry6A75TOlI+t19K4JQtbW1kfqad/j6ja2lMc3q1Zak7V7rHuvdxHp93evtVfWY5mNT99jmft3W7/gkjevuS/v18QAAO9KYP1P6dGsLQ21tte6+OjS1je91nn7nH6163l629/zjpd/1S56OawUA/P+p16+EqqXPjY77X3TaUaEUAIBnpvEMpVnevgcAgCZ3SgEAaJXudN51111x//33x+rVq6vWLXrdKd1jjz3iBS94QXmH1Nv3AABslxRKr7jiivLv20+bNq1qjTKIJql/8+a0v7lsq39d1COPPBr33feTOOqoo7x9DwDA9kufKa0DaQqeGzduig0bNxbhc0M8+eTaeOKJJ+Lxnz0Rjz76eKx6aHU88NOl5S/XX75ieXnMaAmlAAD0lcJoqvqvNW3etLm6K7oh1q1bX94NTfXUU2uH+sZKKAUAYESdULolmG4qwufGTRtj48aNsaEIpymgDhb9dYAdK6EUAIDshFIAALITSgEAyE4oBQAgO6EUAIBRSb/qKf250Wc9a0rstNOzYvfddovnPGf3mDp1j5g2bWo8+9m7ViPHTigFAGBU0t++X3j8cfHHp50WHz7/vLjk4ovik5+4JL721X+MH95xaxFUd6pGjp1QCgDAqO27777xspe9LA4/4oihmjtvXsyeM6casW2EUgAARiX9ftKLPn5x/MbrXx9HH/2KOPTQw+Kggw6JF77wRbHnnjPLPzu6rYRSAABGxdv3AAA8I3j7HgCArLx9DwBAdt6+BwDgGWHhwoVx0kknxfHFY12HvuQl8fxf/dVqxLYRSgEAGJX09v0ZZ743Fhx7bBx00MGxzz77xt57vzjmzPml2H33qd6+BwBgx9u0aVOsX78+1q1bXwTQdfHY44/Ho48+FmvWPBIPP7wmfvazJ6qRYyeUAgCQnVAKAEB2QikAANkJpQAAZCeUAgCQnVAKAMCIBgcHy0q/FirV4GDxuKmz3alNsTm1FbUthFIAAPpKYXRTEUA3btxY/lqotN3Z39CpTRuH+tLYbSGUAgDQ09SpU+ORRx6JgYEiOE6YEBMnTohJkybG5MmTYpdddo5dd901dt99t2Lcc+J5z50WM6bvWf4u0z2es0d1htEZWLRo0eBli78UD69tT7U3X/PVuPnmm+PSSy+tWgAA+EWQ/kLT7bffHvfff3+sfnh11TqyFEinT58e+++/f6xbty722muv+NGDj1e9w03baSDe9faThVIAANqlULpq1aqYNGlSTJkypbxT2jQwMFC+XZ8em9J+qnT8aEOpt+8BAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAIDuhFACA7IRSAACyE0oBAMhOKAUAYNQmTpwYU6ZMKWvy5MlDj3Wl/m0hlAIAMGopdB555JExf/78sg466KBYuHBhnH766XHppZfGhAnbFi+FUgAARm3Tpk1x4403loH0iCOOiNe97nVx6qmnxsknn1w+bt68uRo5NkIpAACjlkJpqsWLF8f06dPLcPqiF70oDj300DKQpr5tIZQCANDXwMDAsErhM9WHPvSh8u38ffbZZ7sCaSKUAgDQVwqebcF0cHAwXvWqV5WPab97zFgIpQAA9JVCafoBpu7QmYLoxo0btzuQJkIpAAB91YG0W93WDKNt40ZDKAUAoK+2u6SjqbEQSgEA6KtXKE3qx+0llAIA0NeTTz65TTUWA4sWLRq8bPGX4uG1g1XTcDdf89VYsGBBtQcAAGOz1157xY8efLzaG27aTgPxrrefPHIoffGc3aotAADYNtsdSgEAYEepQ6nPlAIAkJ1QCgBAdkIpAADZCaUAAGQnlAIAkN3QT98DAEAOQ78SqtoHAIAMIv4fDu5eUrIT/DkAAAAASUVORK5CYII=" 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