作者查詢 / binbinthink
作者 binbinthink 在 PTT [ Math ] 看板的留言(推文), 共752則
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1F推: 9^2 > 8^2+1^2 > 7^2+2^2 ......02/26 20:13
2F→: 能填9,就填9會使得M最大02/26 20:13
3F→: 197=9*20+17=9*20+7*1+1*1002/26 20:15
4F→: M=9*9*20+7*7*1+1*1*10 我猜是這樣最大02/26 20:15
1F→: 根據你自己所述,你不是證完了嗎?02/25 16:43
2F→: k為任意正有理數,是否找得到唯一一組.....02/25 16:43
3F→: 當k=4找不到,當k=5會找到4組,並不唯一,02/25 16:44
4F→: 這些不是都是反例嗎?02/25 16:44
1F→: 15,20,2501/18 20:50
4F→: 嗯,應該是可以01/18 21:01
5F→: 按照你的設法,可以直接證明01/18 21:01
9F推: 提供您一個國中方法,延長AD一倍至E,容易證得ABEC為01/16 09:28
10F→: 平行四邊形,且AD=1/2AE,又三角形中任兩邊和大於第三01/16 09:28
11F→: 邊,左邊三角形ABE,AB+BE>AE ==> 3+4>AE01/16 09:29
12F→: 故 7>2AD ==> 3.5>AD01/16 09:29
3F推: 填了好多系沒上,就上數學系了(誤!!!01/04 19:33
7F→: 請問樓上,為什麼是(R-r)^2呢???01/04 16:48
11F推: ^^01/04 19:39
2F→: (C)的話7步可以達成,不知道能不能更少12/31 21:24
3F→: (B)我也能7步達成,但也不知道是不是最少12/31 21:28
4F→: (C)修正,目前可以用6步達成,但不確定是最少12/31 21:29
1F推: 連BQ12/25 20:06
2F→: APQ=ABC*(q/b)*(p/a) (同高,面積比等於底邊比)12/25 20:07
3F→: 移項即可得你想要的式子12/25 20:07
3F推: 雖然條件不足,但猜測答案可能為 160 cm^212/19 09:33
4F→: 因為ABC和CDE之間,存在一個k^2倍的關係(k為兩底比)12/19 10:01
5F→: 又80=1*80=2*40=4*20=5*16=8*10,以國小不太可能出現12/19 10:01
6F→: 根號的情況下,CDE最可能是10,則ABC為90是CDE的3^2倍12/19 10:02
7F→: 如此的話,梯形面積為10+30+30+90=16012/19 10:02
1F推: 難道是 (4根號3) ?12/18 13:48