¡¶Êý¾Ý½á¹¹ - CÓïÑÔÃèÊö¡·Ï°Ìâ¼°´ð°¸-¹¢¹ú»ª-2

¡¶Êý¾Ý½á¹¹¡ª¡ªCÓïÑÔÃèÊö¡·Ï°Ìâ¼°´ð°¸-¹¢¹ú»ª-2

µÚ1Õ Ð÷ ÂÛ

ϰÌâ

Ò»¡¢ÎÊ´ðÌâ

1. ʲôÊÇÊý¾Ý½á¹¹£¿

2. ËÄÀà»ù±¾Êý¾Ý½á¹¹µÄÃû³ÆÓ뺬Òå¡£ 3. Ëã·¨µÄ¶¨ÒåÓëÌØÐÔ¡£ 4. Ëã·¨µÄʱ¼ä¸´ÔÓ¶È¡£ 5. Êý¾ÝÀàÐ͵ĸÅÄî¡£

6. ÏßÐԽṹÓë·ÇÏßÐԽṹµÄ²î±ð¡£ 7. ÃæÏò¶ÔÏó³ÌÐòÉè¼ÆÓïÑÔµÄÌØµã¡£

8. ÔÚÃæÏò¶ÔÏó³ÌÐòÉè¼ÆÖУ¬ÀàµÄ×÷ÓÃÊÇʲô£¿ 9. ²ÎÊý´«µÝµÄÖ÷Òª·½Ê½¼°Ìص㡣 10. ³éÏóÊý¾ÝÀàÐ͵ĸÅÄî¡£ ¶þ¡¢ÅжÏÌâ

1. ÏßÐԽṹֻÄÜÓÃ˳Ðò½á¹¹À´´æ·Å£¬·ÇÏßÐԽṹֻÄÜÓ÷Ç˳Ðò½á¹¹À´´æ·Å¡£ 2. Ëã·¨¾ÍÊdzÌÐò¡£

3. Ôڸ߼¶ÓïÑÔ£¨ÈçC¡¢»ò PASCAL£©ÖУ¬Ö¸ÕëÀàÐÍÊÇÔ­×ÓÀàÐÍ¡£

Èý¡¢¼ÆËãÏÂÁгÌÐò¶ÎÖÐX=X+1µÄÓï¾äƵ¶È

for(i=1;i<=n;i++) for(j=1;j<=i;j++)

for(k=1;k<=j;k++) x=x+1;

[Ìáʾ]£º

i=1ʱ£º 1 = (1+1)¡Á1/2 = (1+12)/2 i=2ʱ£º 1+2 = (1+2)¡Á2/2 = (2+22)/2 i=3ʱ£º 1+2+3 = (1+3)¡Á3/2 = (3+32)/2 ¡­

i=nʱ£º 1+2+3+¡­¡­+n = (1+n)¡Án/2 = (n+n2)/2

f(n) = [ (1+2+3+¡­¡­+n) + (12 + 22 + 32 + ¡­¡­ + n2 ) ] / 2 =[ (1+n)n/2 + n(n+1)(2n+1)/6 ] / 2 =n(n+1)(n+2)/6 =n3/6+n2/2+n/3

Çø·ÖÓï¾äƵ¶ÈºÍËã·¨¸´ÔÓ¶È£º O(f(n)) = O(n3) ËÄ

¡¢

ÊÔ

±à

д

Ëã

·¨

Çó

Ò»

Ôª

¶à

Ïî

ʽ

Pn(x)=a0+a1x+a2x2+a3x3+¡­anxnµÄÖµPn(x0)£¬²¢È·¶¨Ëã·¨ÖеÄÿһÓï¾äµÄÖ´ÐдÎÊýºÍÕû¸öËã·¨µÄʱ¼ä¸´ÔÓ¶È£¬ÒªÇóʱ¼ä¸´ÔӶȾ¡¿ÉÄܵÄС£¬¹æ¶¨Ëã·¨Öв»ÄÜʹÓÃÇóÃݺ¯Êý¡£×¢Ò⣺±¾ÌâÖеÄÊäÈëai(i=0,1,¡­,n), xºÍn£¬Êä³öΪPn(x0).ͨ³£Ëã·¨µÄÊäÈëºÍÊä³ö

¿É²ÉÓÃÏÂÁÐÁ½ÖÖ·½Ê½Ö®Ò»£º

£¨1£© ͨ¹ý²ÎÊý±íÖеIJÎÊýÏÔʽ´«µÝ£» £¨2£© ͨ¹ýÈ«¾Ö±äÁ¿Òþʽ´«µÝ¡£

ÊÔÌÖÂÛÕâÁ½ÖÖ·½·¨µÄÓÅȱµã£¬²¢ÔÚ±¾ÌâËã·¨ÖÐÒÔÄãÈÏΪ½ÏºÃµÄÒ»ÖÖ·½Ê½ÊµÏÖÊäÈëºÍÊä³ö¡£

[Ìáʾ]£ºfloat PolyValue(float {¡­¡­}

ºËÐÄÓï¾ä£º

p=1; (xµÄÁã´ÎÃÝ) s=0;

i´Ó0µ½nÑ­»· s=s+a[i]*p; p=p*x;

»ò£º

p=x; (xµÄÒ»´ÎÃÝ) s=a[0];

i´Ó1µ½nÑ­»· s=s+a[i]*p; p=p*x;

a[ ], float x, int n)

ÁªÏµ¿Í·þ£º779662525#qq.com(#Ìæ»»Îª@)