智力题专帖（你敢进来吗？从未进来者请看首帖先！）给此帖投过票的筒

小喇叭

QUOTE Created By badminton At 2005-5-15
[quote]QUOTE Created By 小喇叭 At 2005-5-15
为虾米不给偶膏膏。 [M06]

[/quote]
收到。　

枫叶之儒

QUOTE Created By 小喇叭 At 2005-5-15
[quote]QUOTE Created By badminton At 2005-5-15
[quote]QUOTE Created By 小喇叭 At 2005-5-15
为虾米不给偶膏膏。 [M06]

[/quote]
收到。　[/quote]
小喇叭的膏膏狠多嘛！

badminton

QUOTE Created By 枫叶之儒 At 2005-5-15
是求唯一解？还是求最优解？ [M11] [M11]

最优解！

badminton

你们两不同的内容，竟然用了同样的表情？ [M16]

不同的解答方法，答案是一样滴！ [M21]

枫叶之儒

QUOTE Created By badminton At 2005-5-15
[quote]QUOTE Created By 枫叶之儒 At 2005-5-15
是求唯一解？还是求最优解？ [M11] [M11]

最优解！
[/quote]
题面没说清楚呀！赶快补偿偶5个膏膏！

枫叶之儒

badminton

QUOTE Created By 枫叶之儒 At 2005-5-15
[quote]QUOTE Created By badminton At 2005-5-15
[quote]QUOTE Created By 枫叶之儒 At 2005-5-15
是求唯一解？还是求最优解？ [M11] [M11]

最优解！
[/quote]
题面没说清楚呀！赶快补偿偶5个膏膏！[/quote]

badminton

QUOTE Created By 枫叶之儒 At 2005-5-15

枫叶之儒

QUOTE Created By badminton At 2005-5-15
[quote]QUOTE Created By 枫叶之儒 At 2005-5-15

[/quote]
文的不管用，就来武的！打劫！！！

小喇叭

QUOTE Created By badminton At 2005-5-15
[quote]QUOTE Created By 枫叶之儒 At 2005-5-15
是求唯一解？还是求最优解？ [M11] [M11]

最优解！
[/quote]
唯一解！ [M14]

E.T.

QUOTE Created By 小喇叭 At 2005-5-15
[quote]QUOTE Created By badminton At 2005-5-15
[quote]QUOTE Created By 枫叶之儒 At 2005-5-15
是求唯一解？还是求最优解？ [M11] [M11]

最优解！
[/quote]
唯一解！ [M14][/quote]
解不出那就吃百解憂 [M05]

小喇叭

QUOTE Created By 枫叶之儒 At 2005-5-15
[quote]QUOTE Created By badminton At 2005-5-14
一位商人有一个40磅的砝码，由于跌落在地而碎成4块。后来，称得每块碎片的重量都是整磅数，而且可以用这4块来称从1至40磅之间的任意整数磅的重物。问这4块砝码碎片各重多少？ [M10]

题面只说能"称出来"，并没有说"嫌不嫌麻烦"呀？ [M04] [M04] [M01]

则1、2、3都是基础数：
1＝1
2＝2
3＝3
4＝3＋1
5＝3＋2
6＝3＋3
。。。。。。

N＋N＋N。。。


这也算是答案吧，题面又没有要求"最优解"。 [M34] [M34][/quote]

不能把待称物体摔碎，碎片又无法分身。。。所以

evens

QUOTE Created By 小喇叭 At 2005-5-15
[quote]QUOTE Created By 枫叶之儒 At 2005-5-15
[quote]QUOTE Created By badminton At 2005-5-14
一位商人有一个40磅的砝码，由于跌落在地而碎成4块。后来，称得每块碎片的重量都是整磅数，而且可以用这4块来称从1至40磅之间的任意整数磅的重物。问这4块砝码碎片各重多少？ [M10]

题面只说能"称出来"，并没有说"嫌不嫌麻烦"呀？ [M04] [M04] [M01]

则1、2、3都是基础数：
1＝1
2＝2
3＝3
4＝3＋1
5＝3＋2
6＝3＋3
。。。。。。

N＋N＋N。。。


这也算是答案吧，题面又没有要求"最优解"。 [M34] [M34][/quote]

不能把待称物体摔碎，碎片又无法分身。。。所以[/quote]


[M04]

枫叶之儒

QUOTE Created By 小喇叭 At 2005-5-15
[quote]QUOTE Created By 枫叶之儒 At 2005-5-15
[quote]QUOTE Created By badminton At 2005-5-14
一位商人有一个40磅的砝码，由于跌落在地而碎成4块。后来，称得每块碎片的重量都是整磅数，而且可以用这4块来称从1至40磅之间的任意整数磅的重物。问这4块砝码碎片各重多少？ [M10]

题面只说能"称出来"，并没有说"嫌不嫌麻烦"呀？ [M04] [M04] [M01]

则1、2、3都是基础数：
1＝1
2＝2
3＝3
4＝3＋1
5＝3＋2
6＝3＋3
。。。。。。

N＋N＋N。。。


这也算是答案吧，题面又没有要求"最优解"。 [M34] [M34][/quote]

不能把待称物体摔碎，碎片又无法分身。。。所以[/quote]
咳咳咳，题面也没有虾米限制呀？
比如说：能够称几次？能否借助等重量中介物呀？
[M34] [M34]

枫叶之儒

嘿嘿！不耍嘴皮子啦。 [M04] [M04] [M04] 小喇叭的是对的，偶是很服气啦！