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\documentclass[]{book} | |
\usepackage{lipsum} | |
\usepackage{color} | |
\usepackage{graphicx} | |
\title{\textit{Introduction to \LaTeX}} | |
\author{\textit{Shamiul Hasan Rumman}} | |
\date{\textit{\today}} | |
\begin{document} | |
\maketitle | |
\tableofcontents | |
\newpage | |
\chapter{First Chapter Ting} | |
\section{Random Text} | |
\label{sec:rt} | |
Having decided it should be a number, he tried to think what an "ordinary number" should be. He ruled out non-integers, then he remembered having worked as a "prop-borrower". | |
Adams had also written a sketch for The Burkiss Way called "42 Logical Positivism Avenue" ..... In Section \ref{sec:int} we saw introduction. | |
\emph{Hello}. CSE - 15! This is ~~~~~~~~~~~ the \textbf{``firsty class"} of CSE 300, whiuch is techniacla weiortibg nd presentation. | |
Adams described his choice as 'a completely ordinary | |
\newline \newline \newline | |
\section{Introduction} | |
\label{sec:int} | |
number, a number not just divisible by two but also six and seven. In fact it's the sort of number that you could without any fear introduce to your parents.'[4] | |
\textcolor{red}{While 42 was a number with no hidden meaning, Adams explained in more detail in an interview with Iain Johnstone of BBC Radio 4 (recorded in 1998 though never broadcast)[9] to celebrate the first radio broadcast's 20th anniversary. } | |
\section{Listing Techniques} | |
Burkiss Way, "Logical Positivism" sketch excerpt | |
MENU0:00 | |
An excerpt from Douglas Adams' The Burkiss Way sketch, "Logical Positivism" excerpt | |
Problems playing this file? See media help. | |
\subsection{Listing Technique 1} | |
The 42 puzzle. The shape of the islands in the background spells out 42. | |
\begin{itemize} | |
\item Messi | |
\item Neymar | |
\item Kane | |
\end{itemize} | |
\subsection{Listing Technique again} | |
Everybody was looking for hidden meanings and puzzles. | |
\begin{enumerate} | |
\item Messi | |
\item Kane | |
\item Salah | |
\end{enumerate} | |
\subsubsection{Listing Technique } | |
In the puzzle the question is unknown, but the answer is already. | |
\begin{description} | |
\item[CSE 300] Tech writing ksduhg | |
\item[CSE 400] sjufdhsdhgf | |
\end{description} | |
\textcolor{red}{welcome.} | |
\newline | |
\newline | |
\newline | |
\lipsum | |
\section{equation} | |
2 types \infty | |
of eqn. in line and separate. In line equation: c^2 = a^2 + b^2 appea in line like $c^2 = a^2 + b^2 $ \infty | |
$gbsfkhgs$\newline | |
\begin{equation} | |
F = ma | |
\end{equation} | |
\begin{equation} | |
v = v_0 + at | |
\end{equation} | |
\begin{equation} | |
e^x = 1 + x + \frac{x^2}{2} + | |
\frac{x^3}{3}+...~~~~~~\infty | |
\end{equation} | |
\begin{equation} | |
e^x = 1 + x + \frac{x^2}{2} + | |
\frac{x^3}{3}+ \cdots ~~~~~~\infty | |
\end{equation} | |
\begin{equation} | |
e^x = \sum_{n=1}^{\infty} \frac{ \Psi^n}{n!} | |
\end{equation} | |
\begin{equation} | |
C = \frac{1}{4 \pi \epsilon_0} \frac{q_1 q_2}{r^2} | |
\end{equation} | |
\begin{equation} | |
e^x = \sum_n \frac{ \Psi^n}{n!} | |
\end{equation} | |
%\includegraphics[width = 8 cm , height = 8 cm]{Folder/5cyE1.png} | |
%\includegraphics[width = 8 cm]{Folder/5cyE1.png} | |
\centering | |
\begin{figure}[h] %t,b,h=jekhane diso oikhanei deya jay | |
\includegraphics[width = 0.4 \textwidth]{Folder/5cyE1.png} | |
\caption{Latex} | |
\label{fig:pic1} | |
\end{figure} | |
\end{document} |
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