早教吧作业答案频道 -->英语-->
求完全解析这句话的语法Whenhediedattheageofeighty,theFlorentinesgavehimastatefuneralandhadapicturedpaintedwhichwasdedicatedtothememoryof'themostvaliantsoldierandmostnotableleader,SignorGiovanniHaukodue.'
题目详情
求完全解析这句话的语法
When he died at the age of eighty,the Florentines gave him a state funeral and had a pictured painted which was dedicated to the memory of 'the most valiant soldier and most notable leader,Signor Giovanni Haukodue.'
这是新概念里的一段.had a pictured painted which was dedicated to the memory of 这句话基本不懂啊.什么是had a pictured painted 后面跟的是which,这是个名词?固定搭配?
When he died at the age of eighty,the Florentines gave him a state funeral and had a pictured painted which was dedicated to the memory of 'the most valiant soldier and most notable leader,Signor Giovanni Haukodue.'
这是新概念里的一段.had a pictured painted which was dedicated to the memory of 这句话基本不懂啊.什么是had a pictured painted 后面跟的是which,这是个名词?固定搭配?
▼优质解答
答案和解析
had a picture painted 让人画了一幅画which was dedicated.是个定语从句,作为picture的定语.which was dedicated.翻译为：被用于纪念...的图但是由于这个定语太长了,所以为了通顺,可以把这个定语变成状语.整个句子...
看了求完全解析这句话的语法When...的网友还看了以下：
关于求反函数的问题求y=shx的反函数,先解出x=shy=(e^y-e^y)/2,然后再令u=e^ 2020-05-13 …
希望能给点解题的过程1,若y=xˆ3+sinx ,则y'' 2,已知 xy-eˆx+eˆy =0, 2020-05-17 …
main(){unionEXAMPLE{struct{intx,y;}in;inta,b;}e;e 2020-06-12 …
y=a^x对x求导,下面有两种求法,1、y=a^x=(e^lna)^x=e^(xlna)所以：y‘ 2020-07-20 …
求函数y=（e^x-1）/(e^x+1)的值域？！～网上某个人的回答e^x-1=y(e^x+1)e^ 2020-10-31 …
为什么方法不一样答案不一样求xy=e^(x+y)的导数方法一两边取对数lnx+lny=x+y求导(1 2020-11-06 …
关于隐函数求导（刚学）向各位博闻强识的前辈请教一个问题,在此先谢过,恕晚辈愚钝,对(e^y)+xy- 2021-01-01 …
高数反函数求导问题求函数y=(e^x-e^(-x))/(e^x+e^(-x))的反函数的导数x'(y 2021-01-23 …
求e的导数e的y次方+xy=e,求导数y'|x=0书上的答案是－(1/e),我做的答案与书上的不一样 2021-02-16 …
求导xy=e^(x+y)如果对两边加Ln则答案里就没有e的次方而如果直接求导,则答案有e的次方答案分 2021-02-16 …