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GWD 4-4

關於 Problem Solving 和 Data Sufficiency 的問題都可以在這邊發表

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GWD 4-4

文章piglet » 2005-10-19 14:25

Q4:

If x is the product of the positive integers from 1 to 8, inclusive, and if i, k, m, and p are positive integers such that x = 2i3k5m7p, then i + k + m + p =

答案是D 11

請問一下這要怎麼做呢?
謝謝
piglet
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文章: 67
註冊時間: 2005-08-20 09:52

文章zazer.lin » 2005-10-19 15:03

piglet大大...您的題目好像看錯了喔!

正確題目應該是:
If x is the product of the positive integers from 1 to 8, inclusive, and if i, k, m, and p are positive integers such that x = 2[sup]i[/sup]3[sup]k[/sup]5[sup]m[/sup]7[sup]p[/sup], then i + k + m + p = ?

<sol>:
1*2*3*4*5*6*7*8
= 2*3*(2[sup]2[/sup])*5*(2*3)*7*(2[sup]3[/sup])
= 2[sup]7[/sup]*3[sup]2[/sup]*5*7
Therefore, i + k + m + p = 7 + 2 + 1 + 1 = 11
出國留學真是條不歸路!!
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zazer.lin
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文章: 74
註冊時間: 2005-07-23 19:47
來自: 打狗

文章piglet » 2005-10-19 15:15

XDDD 真感謝你
真蠢 難怪算不出來
謝謝!!
piglet
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文章: 67
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文章chris8888 » 2007-11-13 13:30

網路表示中就有缺陷

1. If x is the product of the positive integers from 1 to 8, inclusive, and if i, k, m, and p are positive integers such that x = 2^i*3^k*5^m*7^p, then i + k + m + p =

答案是D 11
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chris8888
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文章: 444
註冊時間: 2007-07-31 22:47


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