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投资回收期翻译成英文怎么说

2023-07-14 23:54:20
共1条回复
Chen

投资回收期

[词典]

[化]capital

pay-off

time;

payback

period;

time

period

for

recovery

of

investmen

[例句]

The payback period will be shortened up to

2 months.

投资回收期将被缩短到两个月。

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2023-07-14 23:51:592

明星大侦探记人名是哪一期

懂视张若昀明星大侦探哪几期2022-08-04 16:05:53张若昀是《明星大侦探》累积超过四期的明星玩家,大侦探称号是“明侦四子”哈士昀,分别在第一季:05期和08期;第三季:00期、01期和02期;第四季:00期、01期、02期、05期、11期、12期、13期;第五季:00期、01期和02期。《明星大侦探》是芒果TV推出的明星推理综艺秀,每期设定一个故事为剧情背景,各玩家运用各种方法指证嫌疑人,主要在芒果TV播出。第一季的05期张若昀作为婚礼策划师和08期成为甄漂亮整形医院张代表,张若昀参加的每一期都是他演的角色攒的局,也被网友戏称为张攒局,《消失的新郎》》《都是漂亮惹的祸》《玫瑰酒店》《逃出无名岛》《天堂公寓》这些剧情从头到尾张若昀与角色纹丝合缝,绝对的稳定输出,逻辑有理有序人物也演得淋漓尽致。大家还在搜张若昀明侦6来过几期张若昀当凶手在哪期吴磊参加几次大侦探张若昀当侦探是哪一期张若昀参加明侦哪几期张若昀明侦录了哪几期明星大侦探为什么停播明星大侦探第几集有张若昀张若昀上的哪几期明星大侦探张若昀在明星大侦探是哪几期明星大侦探张若昀哪一期是侦探张若昀明星大侦探参加了哪期明星大侦探有张若昀的哪一集张若昀参加过哪几期大侦探明侦张若昀刘昊然哪几期张若昀参加密室是哪一期张若昀明星大侦探蔷薇下的罪恶明星大侦探张若昀的表现张若昀是第几季加入明星大侦探张若昀明星大侦探第几集张若昀我是大侦探哪几期张若昀大侦探都参加哪期明星大侦探有张若昀的是哪几期张若昀明星大侦探都参加哪期张若昀参加了明侦哪几期我十大侦探张若昀哪几期期张若昀去过几次明星大侦探明侦第五季张若昀哪几期明星大侦探1张若昀哪一期明星大侦探4张若昀哪几期张若昀明星大侦探蔷薇下的罪恶明星大侦探张若昀的表现张若昀是第几季加入明星大侦探张若昀明星大侦探第几集张若昀我是大侦探哪几期张若昀大侦探都参加哪期明星大侦探有张若昀的是哪几期张若昀明星大侦探都参加哪期张若昀参加了明侦哪几期我十大侦探张若昀哪几期期张若昀去过几次明星大侦探明侦第五季张若昀哪几期相关推荐明星大侦探哪期有刘昊然_懂视第一季的20160424期这一期的《人鱼眼泪》主要嘉宾除了有刘昊然饰演人鱼岛的岛草然朋友,还有欧阳娜娜饰演人鱼岛信仰娜公主,另有何炅饰演的何侦探,撒贝宁饰演撒老板,王鸥饰演鸥助理,鬼鬼吴映洁饰演鬼少爷...明星大侦探换脑子是哪一期_懂视明星大侦探换脑子是明星大侦探第三季的最后一期:酒店惊魂.这期讲述了color7成员惨遭杀害的故事,何漫画、白大神、吴所谓以及路人甲乙丙丁组成了这个组合,不过这个组合因为本性不好,作恶多端,经常喜欢在校...白敬亭破解密室哪几期_懂视比如,《明星大侦探第一季》《决战欧冠之巅》那一期,他成功破解密室.再比如,《明星大侦探第二季》《博物馆奇妙夜》那一期,明星大侦探第三季《又是漂亮惹的祸》那两期,《明星大侦探第四季》《逃出无名岛》那两期...又是漂亮惹的祸是哪一期_懂视节目中每期有六位明星嘉宾出席,扮演不同的人物角色,他们中有一个侦探、一个凶手和四个嫌疑人,并同处于一个固定空间.他们共同面对一起精心策划的谋杀案,并需要通过搜集证据和推理找出真正的凶手.根据节目设定,...唐艺昕张若昀在哪结婚_懂视长恋八年最终还是迈进婚姻的殿堂,张若昀和唐艺昕的遇见真的就像偶像剧,因为一个绿灯,让他们遇见彼此最美好的自己,昨天在爱尔兰阿代尔庄园举行隆重的婚礼,婚礼在露天举...相关搜索明侦张若昀刘昊然哪几期张若昀参加密室是哪一期张若昀明星大侦探蔷薇下的罪恶明星大侦探张若昀的表现张若昀是第几季加入明星大侦探张若昀明星大侦探第几集张若昀我是大侦探哪几期张若昀大侦探都参加哪期明星大侦探有张若昀的是哪几期张若昀明星大侦探都参加哪期张若昀参加了明侦哪几期我十大侦探张若昀哪几期期张若昀去过几次明星大侦探明侦第五季张若昀哪几期
2023-07-14 23:52:011

有谁能推荐几部好看的美剧?

lie to me 篮球兄弟one tree hill http://baike.baidu.com/view/841060.htm
2023-07-14 23:52:048

《明星大侦探》恐怖前十是什么?

《明星大侦探》恐怖前十是:1、漂亮惹的祸,第一期真凶是杨蓉所饰演的蓉护士,而第二期的真凶是撒贝宁饰演的撒煎饼,这两位凶手隐藏的很隐秘,导致很多人都被二人给蒙骗了。2、恐怖童谣、《恐怖童谣》暗示的是所有人的死亡状态,预告杀人,和无人生还一样,一个小朋友看书到第八页,甄公爵书桌上的雾都孤儿就是翻到第八页,然后他死了,二个小朋友唱歌到第四句,白邮差最后被人拷在床头,也只唱了四句就被大家堵上嘴了,然后他也死了。3、玫瑰酒店、一群人都收到了一封奇怪的邀请函,一起来到神秘的玫瑰酒店,在这里color的成员一个个死于非命,死者脸上有奇怪的涂鸦,一切又一场阴谋。4、帅府有鬼、女神王鸥穿上闪亮修身的红色旗袍,摇着羽扇,扮演甄大帅的六姨太,风姿绰约,风情万种,好似民国的玛丽莲梦露,此案中鸥姨太对撒贝宁扮演的撒参谋似乎格外冷漠,而撒参谋带枪出巡,能力出众,格外有底气。5、甄的步行街、2019年,在甄不行离世以后,甄行与自己的后妈戚仙女关系不好,她搬出了家,自己在何房那里租到了房子,也把后妈的手机号拉黑,以至于在2019年6月到11月期间,戚仙女给甄行发的短信全都发不出去。6、冲不上的云霄、讲的是发生在MG航空公司的案件,死者是MG航空的甄机长,凶手是何炅扮演的何副机长,何副机长在飞机工作人员休息时,去休息间找甄机长谈事,因为谈话过程中激烈矛盾,因此打翻了咖啡杯,然后何副机长用领带累死了甄。7、网红校花的坠落、在何痴情网红校花女友离奇坠楼死亡后,除撒侦探以外的所有玩家均陷入了嫌疑人之列,在这所风云诡谲的高校里面一直流传着每年必死一名校花的诅咒,然而号称移动法典普法标杆的撒侦探却不这样认为。8、无忧客栈、无忧客栈中的凶手是潘粤明,起初这间客栈被评为最适合自杀的地方,在这间客栈死掉的人不止有甄老板,还有魏民谣的哥哥,其实这些都只是凶手借着这间客栈的传说,造成了死者自杀的假象,可没想到这次迎来了大侦探们。9、逃出无名岛、17点30撒侦探和他的徒弟在船上捕鱼,发现有有闪光点,于是来到无名艺术馆,寻求真相,在18点45甄相谛被众人发现已死,最后,经过众人合力,6票高票将鸥小编投出,检举成功。10、芒城风云、战火纷飞下,各路势力集结在芒城大饭店,不料黑暗中传来一声巨响,饭店客人贺商人竟然离奇死亡,案件背后操纵这一切的大人物会是谁,芒城中又有哪些文人义士为守护家园,奋起反抗做出牺牲。
2023-07-14 23:51:451

请帮我翻译这句法语

哪也我喝醉了拉着你的手啊 胡乱的说话
2023-07-14 23:51:445

勇士之歌歌词中英文都有的 mp3

ar:Lyrics][ti:The Warrior Song][00:27.80]I"ve got the reach and the teeth of a killin" machine,[00:30.83]with a need to bleed you when the light goes green[00:33.44]best believe, I"m in a zone to be, from my Yin to my Yang to my Yang Tze[00:37.99]put a grin on my chin when you come to me,[00:40.31]‘cuz I"ll win, I"m a one-of-a-kind and I"ll bring death[00:42.73]to the place you"re about to be: another river of blood runnin" under my feet[00:47.19]forged in a fire lit long ago, stand next to me, you"ll never stand alone[00:51.98]I"m last to leave, but the first to go, Lord, make me dead before you make me old[00:56.42]I feed on the fear of the devil inside of the enemy faces in my sights:[01:02.12]aim with the hand, shoot with the mind, kill with a heart like arctic ice[01:06.14]I am a soldier and I"m marching on[01:11.12]I am a warrior and this is my song[01:24.95]领先音乐分享平台 www.kugou.com[01:25.95]I bask in the glow of the rising war, lay waste to the ground of an enemy shore[01:30.22]wade through the blood spilled on the floor, and if another one stands I"ll kill some more[01:35.96]bullet in the breach and a fire in me, like a cigarette thrown, to gasoline[01:39.36]if death don"t bring you fear, I swear, you"ll fear these marchin" feet[01:45.34]Come to the nightmare, come to me, deep down in the dark where the devil be[01:50.10]in the maw with the jaws and the razor teeth,[01:52.53]where the brimstone burns and the angel weeps[01:55.01]call to the gods if I cross your path and my silhouette hangs like a body bag[01:59.78]hope is a moment now long past, the shadow of death is the one I cast.[02:04.95]I am a soldier and I"m marching on[02:09.75]I am a warrior and this is my song[02:14.59]my eyes are steel and my gaze is long[02:19.31]I am a warrior and this is my song[02:42.59]now I live lean and I mean to inflict the grief,[02:45.19]and the least of me is still out of your reach[02:47.91]the killing machine"s gonna do the deed,[02:50.06]until the river runs dry and my last breath leaves[02:52.76]chin in the air with a head held high,[02:55.00]I"ll stand in the path of the enemy line[02:57.44]feel no fear, know my pride:[02:59.23]for God and Country I"ll end your life[03:02.58]I am a soldier and I"m marching on[03:05.55]I am a warrior and this is my song[03:12.18]my eyes are steel and my gaze is long[03:16.96]I am a warrior and this is my song
2023-07-14 23:51:431

Csgonavi总部在哪

Csgonavi总部在乌克兰。现NAVI排名世界第一,其队伍的总部是位于乌克兰的,尽管他们队内有三位俄罗斯人。
2023-07-14 23:51:431

这个是日本什么组合啊

Berryz工房
2023-07-14 23:51:407

华为magic是什么系u01fb

荣耀Magic的手机系统是基于Android6.0定制的Magic Live系统。荣耀Magic搭载了麒麟950处理器,内置4GB内存和64GB机身存储空间,只有4GB+64GB一种内存版本。处理器采用四核A72+四核A53架构,采用14nm FinFET+TSMC工艺,GPU为Mali-T880 MP4。手机配置荣耀Magic使用了5.09英寸的AMOLED曲面屏幕,分辨率为2K,前后3D玻璃在四边圆润过渡,打磨成灵动八曲的造型,辅以UV喷涂工艺,除了彩色镜头,其他开孔不可见。荣耀Magic还是国内首款配备四颗摄像头的手机,前置采用了一颗800万像素的彩色摄像头(光圈F2.0)以及一颗红外摄像头。后置采用“彩色+黑白”双1200万像素的设计,光圈为F2.2,彩色摄像头用于记录颜色并进行还原,黑白摄像头则负责捕捉画面的细节,两者结合在一起的时候可提高弱光成像效果。
2023-07-14 23:51:401

我等你翻译成法语是这个Je vais attendre pour vous 还是Je vou sat

je t"attendrai
2023-07-14 23:51:363

green函数及的递推公式 有那位知道的

公式: http://baike.baidu.com/pic/97/11803357337763377.jpg 一,格林公式 一元微积分学中最基本的公式 — 牛顿,莱布尼兹公式 表明:函数在区间上的定积分可通过原函数在这个区间的两个端点处的值来表示. 无独有偶,在平面区域上的二重积分也可以通过沿区域的边界曲线上的曲线积分来表示,这便是我们要介绍的格林公式. 1,单连通区域的概念 设为平面区域,如果内任一闭曲线所围的部分区域都属于,则称为平面单连通区域;否则称为复连通区域. 通俗地讲,单连通区域是不含"洞"(包括"点洞")与"裂缝"的区域. 2,区域的边界曲线的正向规定 设是平面区域的边界曲线,规定的正向为:当观察者沿的这个方向行走时,内位于他附近的那一部分总在他的左边. 简言之:区域的边界曲线之正向应适合条件,人沿曲线走,区域在左手. 3,格林公式 【定理】设闭区域由分段光滑的曲线围成,函数及在上具有一阶连续偏导数,则有 (1) 其中是的取正向的边界曲线. 公式(1)叫做格林(green)公式. 【证明】先证 假定区域的形状如下(用平行于轴的直线穿过区域,与区域边界曲线的交点至多两点) 易见,图二所表示的区域是图一所表示的区域的一种特殊情况,我们仅对图一所表示的区域给予证明即可. 另一方面,据对坐标的曲线积分性质与计算法有 因此 再假定穿过区域内部且平行于轴的直线与的的边界曲线的交点至多是两点,用类似的方法可证 综合有 当区域的边界曲线与穿过内部且平行于坐标轴( 轴或轴 )的任何直线的交点至多是两点时,我们有 , 同时成立. 将两式合并之后即得格林公式 注:若区域不满足以上条件,即穿过区域内部且平行于坐标轴的直线与边界曲线的交点超过两点时,可在区域内引进一条或几条辅助曲线把它分划成几个部分区域,使得每个部分区域适合上述条件,仍可证明格林公式成立. 格林公式沟通了二重积分与对坐标的曲线积分之间的联系,因此其应用十分地广泛. 若取, ,则格林公式为 故区域的面积为 【例1】求星形线 所围成的图形面积. 解:当从变到时,点依逆时针方向描出了整个封闭曲线,故 【例2】设是任意一条分段光滑的闭曲线,证明 证明:这里 , 从而 这里是由所围成的区域. 二,平面曲线积分与路径无关的条件 1,对坐标的曲线积分与路径无关的定义 【定义一】设是一个开区域, 函数,在内具有一阶连续偏导数,如果对于内任意两点,以及内从点到点的任意两条曲线,等式 恒成立,就称曲线积分在内与路径无关;否则,称与路径有关. 定义一还可换成下列等价的说法 若曲线积分与路径无关, 那么 即: 在区域内由所构成的闭合曲线上曲线积分为零.反过来,如果在区域内沿任意闭曲线的曲线积分为零,也可方便地导出在内的曲线积分与路径无关. 【定义二】曲线积分在内与路径无关是指,对于内任意一条闭曲线,恒有 . 2,曲线积分与路径无关的条件 【定理】设开区域是一个单连通域, 函数,在内具有一阶连续偏导数,则在内曲线积分与路径无关的充分必要条件是等式 在内恒成立. 证明:先证充分性 在内任取一条闭曲线,因单连通,故闭曲线所围成的区域全部在内.从而 在上恒成立. 由格林公式,有 依定义二,在内曲线积分与路径无关. 再证必要性(采用反证法) 假设在内等式不恒成立,那么内至少存在一点,使 不妨设 由于在内连续,在内存在一个以为圆心,半径充分小的圆域,使得在上恒有 由格林公式及二重积分性质有 这里是的正向边界曲线,是的面积. 这与内任意闭曲线上的曲线积分为零的条件相矛盾.故在内等式 应恒成立. 注明:定理所需要的两个条件 缺一不可. 【反例】讨论 ,其中是包围原点的一条分段光滑曲线且正向是逆时针的. 这里 , 除去原点外,在所围成的区域内存在,连续,且 . 在内,作一半径充分小的圆周 在由与所围成的复连通域内使用格林公式有 三,二元函数的全微分求积 若曲线积分在开区域内与路径无关,那它仅与曲线的起点与终点的坐标有关.假设曲线的起点为,终点为,可用记号 或 来表示,而不需要明确地写出积分路径. 显然,这一积分形式与定积分非常相似, 事实上,我们有下列重要定理 【定理一】设是一个单连通的开区域,函数,在内具有一阶连续偏导数,且 ,则 是的单值函数,这里为内一固定点,且 亦即 【证明】依条件知,对内任意一条以点为起点,点为终点的曲线,曲线积分 与路径无关,仅与的起点和终点的坐标有关,亦即, 确为点的单值函数. 下面证明 由于可以认为是从点沿内任何路径到点的曲线积分,取如下路径,有 类似地可证明 因此 【定理二】设是单连通的开区域,在上具有一阶连续偏导数,则在内为某一函数全微分的充要条件是 在内恒成立. 【证明】显然,充分性就是定理一 下面证明必要性 若存在使得 ,则 由于 ,在 内连续, 则二阶混合偏导数适合等式 从而 【定理三】设是一个单连通的开区域, 函数,在内具有一阶连续偏导数, 若存在二元函数使得 则 其中,是内的任意两点. 【证明】由定理1知,函数 适合 于是 或 因此 (是某一常数 ) 即 而 这是因为由点沿任意内的路径回到点构成一条封闭曲线,故 因此 □ 【确定的全微分函数的方法】 因为,而右端的曲线积分与路径无关,为了计算简便,可取平行于坐标轴的直线段所连成的折线作为积分路径(当然折线应完全属于单连通区域).
2023-07-14 23:51:341