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[Noise] Beit Saki no Oku-san (COMIC Kairakuten 2019-09) [Chinese] [MingZ同学个人汉化] [Digital]

[Noise] バイト先の奥さん (COMIC 快楽天 2019年9月号) [中国翻訳] [DL版]

Manga
Posted:2020-03-30 15:33
Parent:1600144
Visible:Yes
Language:Chinese  TR
File Size:41.74 MB
Length:17 pages
Favorited:1872 times
Rating:
189
Average: 4.80

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Posted on 30 March 2020, 15:33 UTC by:   duowan2280669    PM
Uploader Comment
哈喽，各位看官老爷们好啊。

这里是MingZ，这次顺手把Noise的这本无修也做了。

预览为有码，无修在南+下载哦

最近沉迷仁王2，真tm好玩，也不知道下一本汉化要摸多久才出

PS：第二语言只有英语，所以是英翻中，可能内容上与原作有些出入，但大意应该没跑，还请多多见谅

以前都是儿子抢爸爸的菜，现在也流行妈妈抢女儿的菜了吗（笑）
Posted on 30 March 2020, 16:49 UTC by:   锤石丿    PM
Score +90
妈妈先为女儿试试
Posted on 30 March 2020, 16:50 UTC by:   KKM123    PM
Score +140
凭什么凭什么凭什么凭什么凭什么凭什么凭什么凭什么凭什么凭什么凭什么凭什么凭什么凭什么凭什么凭什么凭什么凭什么凭什么凭什么凭什么凭什么凭什么凭什么凭什么凭什么凭什么凭什么凭什么凭什么凭什么凭什么
Posted on 30 March 2020, 16:52 UTC by:   捷克斯洛伐克    PM
Score +6
noise什么时候画新的萝莉本呀
Posted on 30 March 2020, 17:03 UTC by:   kikiba    PM
Score +10
太太很会玩嘛
Posted on 30 March 2020, 17:04 UTC by:   kkkigi    PM
Score +14
一般货色🍋
Posted on 30 March 2020, 17:19 UTC by:   Peter Wu    PM
Score +91
母親OS：其實丈夫欠了一屁股債跑路了，母女倆需要一個男人維持家計，這小哥剛好適合，女兒又喜歡他
Posted on 30 March 2020, 18:09 UTC by:   8au43    PM
Score +72
冲了一发好空虚啊。出个题：
X^3+Y^3+Z^3=102XYZ
求这个方程的一组正整数解。
Posted on 30 March 2020, 18:21 UTC by:   lightball    PM
Score +8
话说这个码
不会是后期一个个打上去的吧

话说弄个无修再画个白条，e恒泰这边能不能过
Posted on 30 March 2020, 18:23 UTC by:   卡尔·马克思    PM
Score +125
丢番图方程？459338480695732254, 3816006884967068935, 13212742329826830581.
Posted on 30 March 2020, 21:47 UTC by:   GOD-BB    PM
Score +6
本子定律快變成跟家教有關係的本都會遇到癡女了嗎...
Posted on 31 March 2020, 01:40 UTC by:   真的还在想    PM
Score +184
Solve for Z:
X^3 + Y^3 + Z^3 = 102 X Y Z
Subtract 102 X Y Z from both sides:
X^3 + Y^3 - 102 X Y Z + Z^3 = 0
Change coordinates by substituting Z = x + λ/x, where λ is a constant value that will be determined later:
X^3 + Y^3 - 102 X Y (x + λ/x) + (x + λ/x)^3 = 0
Multiply both sides by x^3 and collect in terms of x:
x^6 + x^4 (3 λ - 102 X Y) + x^3 (X^3 + Y^3) + x^2 (3 λ^2 - 102 X Y λ) + λ^3 = 0
Substitute λ = 34 X Y and then y = x^3, yielding a quadratic equation in the variable y:
y^2 + 39304 X^3 Y^3 + y (X^3 + Y^3) = 0
Find the positive solution to the quadratic equation:
y = 1/2 (-X^3 - Y^3 + sqrt(X^6 - 157214 X^3 Y^3 + Y^6))
Substitute back for y = x^3:
x^3 = 1/2 (-X^3 - Y^3 + sqrt(X^6 - 157214 X^3 Y^3 + Y^6))
Taking cube roots gives (-X^3 - Y^3 + sqrt(X^6 - 157214 X^3 Y^3 + Y^6))^(1/3)/2^(1/3) times the third roots of unity:
x = (-X^3 - Y^3 + sqrt(X^6 - 157214 X^3 Y^3 + Y^6))^(1/3)/2^(1/3) or x = -(-1/2)^(1/3) (-X^3 - Y^3 + sqrt(X^6 - 157214 X^3 Y^3 + Y^6))^(1/3) or x = ((-1)^(2/3) (-X^3 - Y^3 + sqrt(X^6 - 157214 X^3 Y^3 + Y^6))^(1/3))/2^(1/3)
Substitute each value of x into Z = x + (34 X Y)/x:
Z = (34 2^(1/3) X Y)/(-X^3 - Y^3 + sqrt(X^6 - 157214 X^3 Y^3 + Y^6))^(1/3) + (-X^3 - Y^3 + sqrt(X^6 - 157214 X^3 Y^3 + Y^6))^(1/3)/2^(1/3) or Z = (34 (-1)^(2/3) 2^(1/3) X Y)/(-X^3 - Y^3 + sqrt(X^6 - 157214 X^3 Y^3 + Y^6))^(1/3) - ((-1)/2)^(1/3) (-X^3 - Y^3 + sqrt(X^6 - 157214 X^3 Y^3 + Y^6))^(1/3) or Z = ((-1)^(2/3) (-X^3 - Y^3 + sqrt(X^6 - 157214 X^3 Y^3 + Y^6))^(1/3))/2^(1/3) - (34 (-2)^(1/3) X Y)/(-X^3 - Y^3 + sqrt(X^6 - 157214 X^3 Y^3 + Y^6))^(1/3)
Bring each solution to a common denominator and simplify:
Answer: |
| Z = (34 2^(1/3) X Y)/(-X^3 - Y^3 + sqrt(X^6 - 157214 X^3 Y^3 + Y^6))^(1/3) + (-X^3 - Y^3 + sqrt(X^6 - 157214 X^3 Y^3 + Y^6))^(1/3)/2^(1/3) or Z = (68 (-1)^(2/3) X Y - (-2)^(1/3) (-X^3 - Y^3 + sqrt(X^6 - 157214 X^3 Y^3 + Y^6))^(2/3))/(2^(2/3) (-X^3 - Y^3 + sqrt(X^6 - 157214 X^3 Y^3 + Y^6))^(1/3)) or Z = ((-2)^(2/3) (-X^3 - Y^3 + sqrt(X^6 - 157214 X^3 Y^3 + Y^6))^(2/3) - 68 (-2)^(1/3) X Y)/(2 (-X^3 - Y^3 + sqrt(X^6 - 157214 X^3 Y^3 + Y^6))^(1/3))
Posted on 31 March 2020, 02:17 UTC by:   akiyoshi528    PM
Score +62
怕爆，為啥看本子還會出現這種方程式
我肯定是擼多了
Posted on 31 March 2020, 03:33 UTC by:   Qigeqi    PM
Score +8
我究竟在看什么，突然蹦出一堆方程式
Posted on 31 March 2020, 03:48 UTC by:   yangfugui    PM
Score +15
理科生陷入了思考🤔
Posted on 31 March 2020, 05:14 UTC by:   894096014    PM
Score +10
停一停，怎么真有答案出来了
Posted on 31 March 2020, 05:15 UTC by:   xoxo1984    PM
Score +6
对比了一下日语版，发现还是有几个地方味道不对
比如P4右下角，应为"你是不是和京子做了？"
另外P3有处中文翻译很生硬，应为"我在想家庭教师要不就请到这个月为止吧"
PS: 只看到P4，其他地方没看
Posted on 31 March 2020, 05:45 UTC by:   Toonaive233    PM
Score +2
你甚至可以在e站学习数学……
Posted on 31 March 2020, 08:50 UTC by:   Q788    PM
Score +8
文科生激怒
Posted on 01 April 2020, 01:29 UTC by:   llzspz    PM
Score +6
冲你MB起来学习！
Posted on 01 April 2020, 11:16 UTC by:   tanabatahitokami    PM
Score +6
媽媽你還沒好嗎!?

換我了!!!!!!!
Posted on 01 April 2020, 11:47 UTC by:   944798    PM
Score +6
本子能有数学有意思？
Posted on 01 April 2020, 16:22 UTC by:   Moeiszxy    PM
Score +6
其实这本子码全在棍子上
Posted on 01 April 2020, 19:52 UTC by:   CoCo1909    PM
Score +6
全看完了，計算過程沒問題，大佬還貼心的附上步驟說明
Posted on 03 April 2020, 17:26 UTC by:   a123ber    PM
Score +6
学数学，冲没意思
Posted on 11 April 2020, 01:22 UTC by:   iamduhe    PM
Score +4
前面的兄弟解答有问题，注意读题啊，是求丢番图方程的解而不是求三次方程的解，倘若只是求三次方程的解那显然直接用cardano公式就可以，了，但是对于丢番图方程就困难很多了，毕竟也不存在通用的办法判定丢番图方程有没有解，只能特定问题特定解决。
话说回来，对这个题，我用mma算了，结果显示是findinstence既不能证明它无解也不能找到一组解，所以我的答案是: 我不会(
Posted on 12 April 2020, 16:31 UTC by:   卡尔·马克思    PM
Score +14
@iamduhe

459338480695732254, 3816006884967068935, 13212742329826830581.
这就是一组正整数解。
Posted on 22 April 2020, 12:01 UTC by:   yemaozi    PM
Score +16
我tm社保，，，

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