電腦如何安裝多個系統


電腦如何安裝多個系統




自從接觸 VMware 虛擬機器，從此一發不可收拾…… 現在電腦知識學習網比較推崇 VirtualBox ，開源免費，雖小巧但功能俱全，官方原生支援中文介面。



雖然電腦支援安裝多系統，但是虛擬機器最大的好處就是支援多系統同時執行，Windows 平臺上也可以執行 Linux ，這對於學習和搭建 Linux 環境是很不錯的選擇。



No 1、下載安裝 VirtualBox 軟體直接百度搜索 VirtualBox 就可以找到下載連結，非常方便，啥？記不住英文，百度 vbox 同樣可以找到滴~ 下載後直接安裝，一路點選 Next 即可（安裝介面是英文）。



VirtualBox 虛擬機器 (118M)No 2、新建作業系統和虛擬硬碟VirtualBox 只是一個虛擬機器平臺，接下來電腦知識學習網的同學們就可以任意選擇安裝作業系統了。Android 和 Windows 玩膩了？那就乾脆來裝個 Linux 的發行版 Ubuntu 來把玩。



開啟虛擬機器主介面 → 新建 → 名稱輸入 Ubuntu / 型別 Linux / 版本 Ubuntu-32bit 點選“下一步”，記憶體大小保持預設就行，繼續下一步來建立虛擬硬碟虛擬硬碟支援動態分配和固定大小兩種模式，推薦選擇固定大小速度更快，繼續下一步建立




以上配置項也可以根據自己的需要自行更改，當然對於剛剛接觸 VBox 的童鞋，一路保持預設是最好的做法。



No 3、為虛擬機器安裝作業系統完成前兩步後，只相當於一臺硬碟空白的電腦，但是並沒有安裝作業系統，所以第一次使用需要為虛擬機器安裝系統，這裡就簡單介紹一下安裝 Ubuntu 的方法。





（1）下載 Ubuntu 系統映象：伺服器版 | 桌面版 （後者支援免安裝體驗，但檔案較大）



（2）回到 VirtualBox 啟動建立好的虛擬機器，這時會自動彈出視窗選擇下載的 ISO 映象檔案



（3）繼續確定開始執行 Ubuntu 作業系統的安裝，新手同學建議直接使用免安裝 live 模式






這裡對於不太熟悉 Linux 系統安裝步驟的童鞋來說可能有一定難度，可能是 Ghost 版本的 Windows 安裝太簡單了，第一次安裝 Ubuntu 可能讓你無所侍從，但是熟悉了就好多了。



這裡由於時間篇幅關係今天就簡單介紹下，有時間會詳細介紹 Linux 系統的安裝，如果你在安裝虛擬機器作業系統遇到任何問題，都可以留言評論，電腦知識學習網看到後會盡力幫你~










Comments

Post a Comment

Popular posts from this blog

Color the edges and diagonals of a regular polygon

Image
Clash Royale CLAN TAG #URR8PPP up vote 5 down vote favorite 1 Here is the problem: For what $n$ is it possible to color the edges and diagonals of an $n$-side regular polygon with $dfracbinomn23$ colors, such that you use every color exactly three times and for every color the three segments (edges or diagonals) with that color form a triangle? Trivially $nequiv 0 text or 1 pmod3$. I can also prove that if the statement is true for $k$ than it is true for $3k$ as well. How to finish? Please help! Thanks combinatorial-geometry share | cite | improve this question edited Aug 6 at 21:57 alcana 118 4 asked Aug 6 at 21:15 Leo Gardner 356 11 Even assuming "polyhpn" in the title is a typo for polygon , it is unclear what you mean by "the edges and sides". Aren't the side of a regular polygon the same as the edges? A regular $n$-sided polygon has $n$ edges. – hardmath Aug 6 at 21:20 3 $n$ ne
Read more

Relationship between determinant of matrix and determinant of adjoint?

Image
Clash Royale CLAN TAG #URR8PPP up vote 2 down vote favorite We are studying adjoints in class, and I was curious if there is a relationship between the determinant of matrix A, and the determinant of the adjoint of matrix A? I assume there would be a relationship because finding the adjoint requires creating a cofactor matrix and then transposing it. linear-algebra determinant adjoint-operators share | cite | improve this question asked Nov 17 '17 at 17:32 CluelessCoder 32 5 For a square matrix $A$ of order $n$, we have $A(operatornameadj A)=(operatornameadj A)A=|A|I_n$ where $I_n$ is the identity matrix of order $n$. This should tell you about the determinant of the adjoint in terms of that of $A$ (use multiplicative property and other elementary properties of determinants). – Prasun Biswas Nov 17 '17 at 17:35 1 @CluelessCoder: see here: math.stackexchange.com/questions/516127/… – Hector Blandin Nov 17 &
Read more

What is the equation of a 3D cone with generalised tilt?

Image
Clash Royale CLAN TAG #URR8PPP up vote 2 down vote favorite What is the equation of a 3D cone with generalized tilt? I've noticed that in most equations given to represent a cone, there is no parameter which defines the tilt of the cone in 3D space and that most of them have their point at the origin $(0,0,0)$ - I was wondering if anyone could give me a more generalized cone equation for a cone in any position in 3D space 3d share | cite | improve this question edited Jul 25 '16 at 0:05 ervx 9,425 3 13 36 asked Jul 24 '16 at 15:38 Charlene 11 2 2 Welcome to Math.SE! Could you please explain a few things to help people give an answer useful to you: 1. What do you mean by "generalized tilt"? 2. Are you asking about a right circular cone? Does the angle at the vertex matter? 3. What form of answer (implicit, parametric...?) are you looking for? 4. If this is homework, what tools do you have available, an
Read more