diff --git a/D8/BB/4k1HzOsc.txt b/D8/BB/4k1HzOsc.txt
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--- /dev/null
+++ b/D8/BB/4k1HzOsc.txt
@@ -0,0 +1,28 @@
+$ 1 0.000005 0.14549914146182014 50 5 43
+c -64 128 -64 288 0 1.0000000000000001e-7 0.7237624443288374
+a 16 144 160 144 8 5 -5 1000000 0.7237624443288374 2.5000888138184743 100000
+w -64 128 16 128 0
+w 16 128 16 64 0
+r 16 64 160 64 0 1000
+w 160 64 160 144 0
+w 16 160 16 208 0
+r 16 208 16 288 0 1000
+w -64 288 16 288 0
+g 16 288 16 336 0
+r 16 208 160 208 0 1000
+w 160 208 160 144 0
+p 224 144 224 288 1 0
+w 224 288 16 288 0
+w 224 144 160 144 0
+R -192 128 -192 192 0 0 40 5 0 0 0.5
+s -208 64 -80 64 0 1 false
+r 224 144 384 144 0 5100
+l 384 144 544 144 0 0.1 0.0011361541550910638
+c 544 144 544 288 0 1.5000000000000002e-8 -0.05351672070695961
+w 544 144 640 144 0
+p 640 144 640 288 1 0
+w 544 288 640 288 0
+w 544 288 224 288 0
+o 12 1 0 5122 10 0.1 0 1
+o 0 1 0 4099 5 0.025 1 2 0 3
+o 21 1 0 5122 10 0.1 2 1
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+++ b/D8/D8.tex
@@ -0,0 +1,556 @@
+%Dokumentinnstillinger:---------------------------------
+\documentclass[11pt,norsk]{elsys-design}
+
+
+\heading{Designnotat}
+\title{Sinus-generator}
+\author{Øyvind Skaaden}
+\version{2.0}
+\date{\today}
+
+\begin{document}
+
+\maketitle
+
+%Automatisk generert innholdsfortegnelse:------------------
+\toc
+
+%Selve rapporten:------------------------------------------
+\section{Problembeskrivelse}
+\label{sec:innledning}
+
+I veldig mange sammenhenger er det å kunne generere et periodisk signal en veldig nyttig ting. I de fleste tilfeller ønsker vi at signalet skal ha en enkel tone, og da må vi bruke et sinussignal.
+For å generere et sinussignal er det flere måter å gjøre det på, men her vil vi ta utganspunk i systemet i \autoref{fig:introsystem}.
+
+\begin{figure}[!htbp]
+	\centering
+	\includegraphics[width=0.4\textwidth]{figurer/D8_Innledning.pdf}
+	\caption{Blokkdiagram for sinus-generatoren. Spenningen $v_2$ er utgangen på sinus-generatoren.}
+	\label{fig:introsystem}
+\end{figure}
+
+Vi ønsker å ikke være veldig langt unna frekvensen som velges, så vi ønsker å være innenfor $10 000$ ppm av frekvensen $f_0 $ til sisnussignalet. 
+
+Siden vi lager sinusen fra en firkantpuls ønsker vi også at signalet ikke er veldig ødelagt av de overharmoniske svingningene. Derfor velger vi at harmonisk forvrengning, $D$, ikke skal være større enn $D_{max} = 2\% $.
+
+\section{Prinsipiell løsning}
+\label{sec:prinsipielllosning}
+
+For å generere et firkantsignal er det flere måter å gjøre det på. Her vil det bli tatt utganspunkt i en type generator som heter relaksasjonsgenerator, som i \autoref{circ:relaksasjonStart}. Den genererer et firkantsignal basert på opp- og utladning av en kondensator i et $RC$-ledd. Vi kan da styrefrekvensen ved å velge riktig tidskonstant. 
+
+Vi vil deretter filtrere ut alle overtonene til firkantsignalet med et lavpassfilter, fordi et firkantsignal er bygget opp av uendelig mange sinussignaler. Det totale systemet vil se ut som i \autoref{fig:prinsippSinus}.
+
+\begin{figure}[!htbp]
+	\centering
+	\includegraphics[width=0.7\textwidth]{figurer/D8_Prinsipp.pdf}
+	\caption{Blokkdiagram for delene i sinus-generatoren. Spenningen $v_1$ og $v_2$ er henholdsvis utgangen på firkantgeneratoren og utgangen på lavpassfilteret eller selve sinus-generatoren.}
+	\label{fig:prinsippSinus}
+\end{figure}
+
+\subsection{Relasasjonsgenerator}
+
+\begin{figure}[!htpb]
+	\centering
+	\begin{circuitikz}[scale=0.92, every node/.style={transform shape}]
+		\draw
+		(0,0) 		node[op amp,yscale=1](opamp){}
+
+		(opamp.up) ++ (0,.5) node[opampuplbl] {$+V$} -- (opamp.up)
+		(opamp.down) ++ (0,-.5) node[opampdownlbl] {$-V$} -- (opamp.down)
+
+		(opamp.-) 	to [short] 					++(0,1.5) 			coordinate(C)
+					to [R, l=$R_1 $, *-] 		(C-|opamp.out)
+					to 							(opamp.out)	
+		(C) 		to [C, l_=$C$,]				++(-2,0) 			node[ground] {}
+
+		(opamp.+)	to [short] 					++(0,-1.5) 			coordinate(R_b)
+					to [R, l_=$R_3 $, *-] 		(R_b-|opamp.out)
+					to 							(opamp.out)
+		(R_b)		to [R, l=$R_2$] 			++(-2,0) 			node[ground] {}
+
+		(opamp.out) to [short, -o]				++(1,0) 			node[right] {$v_1$}
+
+;
+	\end{circuitikz}
+	\caption{Relaksjonsgenerator. Genererer et firkantsignal basert på tidskonstanten $\tau = R_1 \cdot C$.}
+	\label{circ:relaksasjonStart}
+\end{figure}
+
+Vi antar forsyningsspenningen til operasjonsforsterkeren som brukes som en komparator i generatoren er like positiv og negativ, $ +V = - (-V) $. Da er perioden $T$ til signalet som blir generert som i \eqref{eq:periodeGenerator}.
+
+\begin{align}
+	T = 2 \cdot R_1 \cdot C \cdot \ln\left(1 + 2\frac{R_2}{R_3}\right) \label{eq:periodeGenerator}
+\end{align} 
+
+Vi kan også anta at $R_2 = R_3$, og skriver om fra periode $T$ til frekvens $f = \frac{1}{T}$ i \eqref{eq:frekvensGenerator}. 
+
+\begin{align}
+	f = \frac{1}{2 \cdot R_1 \cdot C \cdot \ln\left(3\right)} \label{eq:frekvensGenerator}
+\end{align} 
+
+\subsection{Lavpass-filter}
+
+Siden en firkantpuls består av en grunnfrekvens og mange overtoner av grunnfrekvensen, kan vi hente ut et sinussignal fra firkantsignalgeneratoren ved å fjerne overtonene. Dette kan gjøres med et lavpass-filter. 
+
+Igjen så finnes det mange varianter av et lavpassfilter, men her tas det utganspunkt i en Sallan-Key-topologi \cite{sallan-key} med en Butterworth-form\cite{butterworth} på dempningen. 
+
+Sallan-key-filteret er et andreordens-filter og disse kan seriekobles for å legge til flere ordener. Dersom det er to i serie vil vi kunne ha opp til et fjerdeordens-filter, tre så får vi sjetteordens osv.. I designnotat om hvordan lage et Anti-alias-filter \cite{anti-alias} gåes det mer i dybden i hvordan designe et n-ordens filter med Sallan-Key-topologi. Men kort oppsummert i dette avsnittet.
+
+\begin{figure}[!htpb]
+	\centering
+	\begin{circuitikz}
+		\draw
+		(0,0) 		node[op amp,yscale=-1](opamp){}
+
+		(opamp.+) 	to [short] 					++(-1,0) 			coordinate(C2)
+					to [C, l_=$C_2$, *-] 		++(0,-2)
+					to ++(0,0) 										node[ground]{}
+
+		(C2) 		to [R, l_=$R$] 				++(-2,0) 			coordinate(R2)
+					to [short, *-] 				++(0,1) 			coordinate(C1)
+					to [C, l=$C_1 $] 			(C1-|opamp.out) 
+					to [short, -*] 				(opamp.out)
+
+		(R2) 		to [R, l_=$R$, -o] 			++(-2,0) 			node[left] {$v_i$}
+
+		(opamp.-) 	to [short] 					++(0,-1) 			coordinate(fb)
+					to [short] 					(fb-|opamp.out) 
+					to [short] 					(opamp.out)
+					to [short, -o] 				++(1,0) 			node[right] {$v_o$}
+
+		;
+	\end{circuitikz}
+	\caption{Kretstopologi for et andregrads lavpass-filter i Sallen-Key topologi.}
+	\label{circ:sallen-key-start}
+\end{figure}
+
+
+For å regne ut de forskjellige komponentverdiene har vi noen formler. Siden vi bruker operasjonsforsterkere (opamp) er det ganske standard å bruke motstandsverdier mellom $1k\Omega$ og $100k\Omega$. Motstandene kan da velges fritt innenfor disse grenser.
+
+$\omega_0 $ er knekkfrekvensen i radianer og gitt i (\ref{eq:knekkfreq}).
+\begin{align}
+	\omega_0 = 2\pi \cdot f_0 \label{eq:knekkfreq}
+\end{align}
+
+To tidskonstanter $\tau_1$ og $\tau_2$ i (\ref{eq:tidskonstanter}).
+
+\begin{align}
+	\tau_1 = \frac{1}{\omega_0 \zeta} \quad \text{og} \quad \tau_2 = \frac{1}{\omega_0^2\tau_1} \label{eq:tidskonstanter}
+\end{align}
+
+Da er kondensatorverdiene gitt som i (\ref{eq:kondiser}).
+
+\begin{align}
+	C_1 = \frac{\tau_1}{R} \quad \text{og} \quad C_2 = \frac{\tau_2}{R} \label{eq:kondiser}
+\end{align}
+
+Verdiene for $\zeta$ kan regnes ut eller så er de gitt for et normal Butterworth-filter for orden 1 til 6 i \autoref{tab:sallenKeyLosning}. Her kommer $\zeta$-verdiene i par som gjelder for et sett med et Sallen-Key-filter.
+
+
+\begin{table}[!htpb]
+\centering
+\caption{$\zeta$-verdier for forskjellige ordener $n$ for et butterwurth-filter med et Allan-Key-filter topologi.}
+\label{tab:sallenKeyLosning}
+\begin{tabular}{|l|l|l|l|}
+\hline \hline
+           	& \multicolumn{3}{l|}{Polpar \textit{i}} \\ \hline
+$n$ 		& $1$                 & $2$					& $3$               \\ \hline 
+\hline
+$1$			& $1$                 &                 	&                  	\\ \hline
+$2$ 		& $0.70711$           &                		&                  	\\ \hline
+$3$			& $1$                 & $0.5$              	&                  	\\ \hline
+$4$			& $0.92388$           & $0.38268$          	&                  	\\ \hline
+$5$			& $1$                 & $0.80902$          	& $0.30902$         \\ \hline
+$6$ 		& $0.96593$           & $0.70711$          	& $0.25882$         \\ \hline 
+\hline
+\end{tabular}%
+\end{table}
+
+Hele sinusgeneratoren vil da være firkantgeneratoren og deretter filteret/ene i serie som vist i \autoref{circ:sinusTeori}. Dersom det seriekobles flere filtere gøres dette ved å koble $v_i$ på filteret på utgangen $v_2$.
+
+\begin{figure}[!htpb]
+	\centering
+	\begin{circuitikz}[scale=0.92, every node/.style={transform shape}]
+		\draw
+		(0,0) 		node[op amp,yscale=1](opamp){}
+
+		(opamp.-) 	to [short] 					++(0,1) 			coordinate(C)
+					to [R, l=$R_1 $, *-] 		(C-|opamp.out)
+					to 							(opamp.out)	
+		(C) 		to [C, l_=$C$,]				++(-2,0) 			node[ground] {}
+
+		(opamp.+)	to [short] 					++(0,-1) 			coordinate(R_b)
+					to [R, l_=$R_3 $, *-] 		(R_b-|opamp.out)
+					to 							(opamp.out)
+		(R_b)		to [R, l=$R_2$] 			++(-2,0) 			node[ground] {}
+
+		(9,0) 		node[op amp,yscale=-1](opamp2){} 
+
+		(opamp2.+) 	to [short] 					++(-1,0) 			coordinate(C2)
+					to [C, l_=$C_2$, *-] 		++(0,-2)
+					to ++(0,0) 										node[ground]{}
+
+		(C2) 		to [R, l_=$R$] 				++(-2,0) 			coordinate(R2)
+					to [short, *-] 				++(0,1) 			coordinate(C1)
+					to [C, l=$C_1 $] 			(C1-|opamp2.out) 
+					to [short, -*] 				(opamp2.out)
+
+		(R2) 		to [R, l_=$R$] 				++(-2,0) 			coordinate(koblingInn)
+
+		(opamp2.-) 	to [short] 					++(0,-1) 			coordinate(fb)
+					to [short] 					(fb-|opamp2.out) 
+					to [short] 					(opamp2.out)
+					to [short, -o] 				++(1,0) 			node[right] {$v_2$}
+
+		(opamp.out) to [short, *-o]				(opamp.out-|koblingInn) node[below]{$v_1$}
+					to 							(koblingInn)
+
+		;
+	\end{circuitikz}
+	\caption{Relaksjonsgenerator med lavpass-filter. Genererer et sinussignal på utgangen $v_2$ basert på tidskonstanten $\tau = R_1 \cdot C$.}
+	\label{circ:sinusTeori}
+\end{figure}
+
+
+\section{Realisering og test}
+\label{sec:realisering}
+\subsection{Realisering}
+
+Frekvensen som sinusgeneratoren skal generere er gitt ved $f_0 = 4,1kHz$. 
+
+Velger $R_1 = R_2 = R_3 = R = 1k\Omega$. Kondensatoren i generatoren er gitt i \eqref{eq:generatorKondis}. Operasjonsforsterkerene som blir brukt til generatoren er MC34082 \cite{opamp}, den har to opamper i samme pakke.
+
+\begin{align}
+	C = \frac{1}{2 \cdot R_1 \cdot f_0 \cdot \ln(3)} = 111\text{nF} \label{eq:generatorKondis}
+\end{align}
+
+Vi trenger å lage et 4. ordens filter for å fjerne alle de uønskede frekvensene. Det blir da brukt en til MC34082P for filterene, da denne har 4 operasjonsforsterkere.
+
+Dermed blir hele kretsen som i \autoref{circ:prinsippKrets}.
+
+\begin{figure}[!htpb]
+	\centering
+	\begin{circuitikz}[scale=0.92, every node/.style={transform shape}]
+		\draw
+		(0,0) 		node[op amp,yscale=1](opamp){OP1}
+
+		(opamp.-) 	to [short] 					++(0,1) 			coordinate(C)
+					to [R, l=$R_1 $, *-] 		(C-|opamp.out)
+					to 							(opamp.out)	
+		(C) 		to [C, l_=$C$,]				++(-2,0) 			node[ground] {}
+
+		(opamp.+)	to [short] 					++(0,-1) 			coordinate(R_b)
+					to [R, l_=$R_3 $, *-] 		(R_b-|opamp.out)
+					to 							(opamp.out)
+		(R_b)		to [R, l=$R_3 $] 			++(-2,0) 			node[ground] {}
+
+
+		%% Filter 1
+		(9,3) 		node[op amp,yscale=-1](opamp2){\raisebox{\depth}{\scalebox{1}[-1]{OP2}}} 
+
+		(opamp2.+) 	to [short] 					++(-1,0) 			coordinate(C2)
+					to [C, l_=$C_2 $, *-] 		++(0,-2)
+					to ++(0,0) 										node[ground]{}
+
+		(C2) 		to [R, l_=$R$] 				++(-2,0) 			coordinate(R2)
+					to [short, *-] 				++(0,1) 			coordinate(C1)
+					to [C, l=$C_1 $] 			(C1-|opamp2.out) 
+					to [short, -*] 				(opamp2.out)
+
+		(R2) 		to [R, l_=$R$] 				++(-2,0) 			coordinate(koblingInn)
+
+		(opamp2.-) 	to [short] 					++(0,-1) 			coordinate(fb)
+					to [short] 					(fb-|opamp2.out) 
+					to [short] 					(opamp2.out)
+					to [short]	 				++(1,0) 				coordinate(filter1ut)		
+
+		(opamp.out) to [short, *-o]				(opamp.out-|koblingInn) node[below]{$v_1$}
+					to 							(koblingInn)
+
+		% Filter 2
+		(10,-3) 		node[op amp,yscale=-1](opamp3){\raisebox{\depth}{\scalebox{1}[-1]{OP3}}} 
+
+		(opamp3.+) 	to [short] 					++(-1,0) 			coordinate(C4)
+					to [C, l_=$C_4$, *-] 		++(0,-2)
+					to ++(0,0) 										node[ground]{}
+
+		(C4) 		to [R, l_=$R$] 				++(-2,0) 			coordinate(R4)
+					to [short, *-] 				++(0,1) 			coordinate(C3)
+					to [C, l=$C_3$] 			(C3-|opamp3.out) 
+					to [short, -*] 				(opamp3.out)
+
+		(R4) 		to [R, l_=$R$] 				++(-2,0) 			coordinate(koblingInn)
+
+		(opamp3.-) 	to [short] 					++(0,-1) 			coordinate(fb)
+					to [short] 					(fb-|opamp3.out) 
+					to [short] 					(opamp3.out)
+					to [short, -o] 				++(1,0) 			node[right] {$v_2$}
+
+		(filter1ut) -- (filter1ut|-opamp.out) -- (opamp.out-|koblingInn) -- (koblingInn)
+		;
+	\end{circuitikz}
+	\caption{Relaksjonsgenerator med 4. ordens lavpass-filter. Genererer et sinussignal på utgangen $v_2$ basert på tidskonstanten $\tau = R_1 \cdot C$ Uten komponentverdier.}
+	\label{circ:prinsippKrets}
+\end{figure}
+
+Siden dette er et fjerde-ordens filter blir $\zeta_1 = 0.92388$ og $\zeta_2 = 0.38268$. Knekkfrekvensen $\omega_0 = 2\pi \cdot f_0 = 8,1\pi \cdot 10^3 $ rad/s. Da er tidskonstantene gitt i \eqref{eq:tid1} og \eqref{eq:tid2}.
+
+\begin{align}
+	\tau_1 = \frac{1}{\omega_0 \zeta_1} \approx 43\mu\text{s} \quad &\text{og} \quad \tau_2 = \frac{1}{\omega_0^2\tau_1} \approx 36\mu\text{s} \label{eq:tid1}\\
+	\tau_3 = \frac{1}{\omega_0 \zeta_2} \approx 103\mu\text{s} \quad &\text{og} \quad \tau_4 = \frac{1}{\omega_0^2\tau_3} \approx 15\mu\text{s} \label{eq:tid2}
+\end{align}
+
+Dermed blir kondensatorene gitt i \eqref{eq:kond1}, \eqref{eq:kond2}, \eqref{eq:kond3} og \eqref{eq:kond4}.
+
+\begin{align}
+	C_1 &= \frac{\tau_1}{R} \approx 43 \text{nF} \label{eq:kond1}\\
+	C_2 &= \frac{\tau_2}{R} \approx 36 \text{nF} \label{eq:kond2} \\
+	C_3 &= \frac{\tau_3}{R} \approx 103 \text{nF} \label{eq:kond3}\\
+	C_4 &= \frac{\tau_4}{R} \approx 15 \text{nF} \label{eq:kond4}
+\end{align}
+
+Alle koponentene justert for standardverdier er i \autoref{tab:komponenter}.
+
+\begin{table}[!htbp]
+	\centering
+	\caption{Tabell for alle komponeneter til kretsen, både utregnet og justert for standardverdier.}
+	\label{tab:komponenter}
+	\begin{tabular}{|l|c|c|}
+	\hline \hline
+	Komponent & Verdi      & Justert for standardverdier                                                                 \\ \hline
+	$R_1$     & $1k\Omega$ & $1k\Omega$                                                                                  \\ \hline
+	$R_2$     & $1k\Omega$ & $1k\Omega$                                                                                  \\ \hline
+	$R_3$     & $1k\Omega$ & $1k\Omega$                                                                                  \\ \hline
+	$C$       & $111$nF    & $100\text{nF}||10\text{nF}||1\text{nF}$                                                     \\ \hline
+	$R$       & $1k\Omega$ & $1k\Omega$                                                                                  \\ \hline
+	$C_1$     & $43$nF     & $10\text{nF}||10\text{nF}||10\text{nF}||10\text{nF}||1\text{nF}||1\text{nF}||1\text{nF}$    \\ \hline
+	$C_2$     & $36$nF     & $10\text{nF}||10\text{nF}||10\text{nF}||(10\text{nF}+10\text{nF})||1\text{nF}$              \\ \hline
+	$C_3$     & $103$nF    & $100\text{nF}||1\text{nF}||1\text{nF}||1\text{nF}$                                          \\ \hline
+	$C_4$     & $15$nF     & $10\text{nF}||(10\text{nF}+10\text{nF})$ 													\\ \hline
+	OP1       & \multicolumn{2}{c|}{LF353P}                                                                              \\ \hline
+	OP2       & \multicolumn{2}{c|}{LM339N}                                                                              \\ \hline
+	OP3       & \multicolumn{2}{c|}{LM339N}                                                                              \\ \hline
+	\hline
+	\end{tabular}
+\end{table}
+
+Den fullførte kretsen er som i \autoref{circ:sinusVerdier}.
+
+\begin{figure}[!htpb]
+	\centering
+	\begin{circuitikz}[scale=0.92, every node/.style={transform shape}]
+		\draw
+		(0,0) 		node[op amp,yscale=1](opamp){OP1}
+
+		(opamp.-) 	to [short] 					++(0,1) 			coordinate(C)
+					to [R, l=$1k\Omega$, *-] 		(C-|opamp.out)
+					to 							(opamp.out)	
+		(C) 		to [C, l_=$111\text{nF}$,]				++(-2,0) 			node[ground] {}
+
+		(opamp.+)	to [short] 					++(0,-1) 			coordinate(R_b)
+					to [R, l_=$1k\Omega$, *-] 		(R_b-|opamp.out)
+					to 							(opamp.out)
+		(R_b)		to [R, l=$1k\Omega$] 			++(-2,0) 			node[ground] {}
+
+
+		%% Filter 1
+		(9,3) 		node[op amp,yscale=-1](opamp2){\raisebox{\depth}{\scalebox{1}[-1]{OP2}}} 
+
+		(opamp2.+) 	to [short] 					++(-1,0) 			coordinate(C2)
+					to [C, l_=$36 \text{nF}$, *-] 		++(0,-2)
+					to ++(0,0) 										node[ground]{}
+
+		(C2) 		to [R, l_=$1k\Omega$] 				++(-2,0) 			coordinate(R2)
+					to [short, *-] 				++(0,1) 			coordinate(C1)
+					to [C, l=$43$nF] 			(C1-|opamp2.out) 
+					to [short, -*] 				(opamp2.out)
+
+		(R2) 		to [R, l_=$1k\Omega$] 				++(-2,0) 			coordinate(koblingInn)
+
+		(opamp2.-) 	to [short] 					++(0,-1) 			coordinate(fb)
+					to [short] 					(fb-|opamp2.out) 
+					to [short] 					(opamp2.out)
+					to [short] 					++(1,0) 				coordinate(filter1ut)		
+
+		(opamp.out) to [short, *-o]				(opamp.out-|koblingInn) node[below]{$v_1$}
+					to 							(koblingInn)
+
+		% Filter 2
+		(10,-3) 		node[op amp,yscale=-1](opamp3){\raisebox{\depth}{\scalebox{1}[-1]{OP3}}} 
+
+		(opamp3.+) 	to [short] 					++(-1,0) 			coordinate(C4)
+					to [C, l_=$15 \text{nF}$, *-] 		++(0,-2)
+					to ++(0,0) 										node[ground]{}
+
+		(C4) 		to [R, l_=$1k\Omega$] 				++(-2,0) 			coordinate(R4)
+					to [short, *-] 				++(0,1) 			coordinate(C3)
+					to [C, l=$103 \text{nF}$] 			(C3-|opamp3.out) 
+					to [short, -*] 				(opamp3.out)
+
+		(R4) 		to [R, l_=$1k\Omega$] 				++(-2,0) 			coordinate(koblingInn)
+
+		(opamp3.-) 	to [short] 					++(0,-1) 			coordinate(fb)
+					to [short] 					(fb-|opamp3.out) 
+					to [short] 					(opamp3.out)
+					to [short, -o] 				++(1,0) 			node[right] {$v_2$}
+
+		(filter1ut) -- (filter1ut|-opamp.out) -- (opamp.out-|koblingInn) -- (koblingInn)
+		;
+	\end{circuitikz}
+	\caption{Relaksjonsgenerator med lavpass-filter. Genererer et sinussignal på utgangen $v_2$ basert på tidskonstanten $\tau = R_1 \cdot C$.}
+	\label{circ:sinusVerdier}
+\end{figure}
+
+\clearpage
+\subsection{Test}
+
+Etter testing må motstandsverdien $R_1$ endres til $R_1 = 870\Omega$ og kondensatoren $C$ må endres til $C = 112$nF. Ellers helt lik krets. Endelige verdier kan sees i \autoref{tab:komponenterEndelig}. Den ferdige kretsen kan sees i \autoref{circ:ferdig} og \autoref{fig:irl}.
+
+\begin{table}[!htbp]
+	\centering
+	\caption{Tabell for alle komponeneter til kretsen, både utregnet og justert for standardverdier.}
+	\label{tab:komponenterEndelig}
+	\begin{tabular}{|l|c|c|}
+	\hline \hline
+	Komponent & Verdi      & Justert for standardverdier 																\\ \hline
+	$R_1$     & $870\Omega$ & $1k\Omega$ 																				\\ \hline
+	$R_2$     & $1k\Omega$ & $1k\Omega$ 																				\\ \hline
+	$R_3$     & $1k\Omega$ & $1k\Omega$ 																				\\ \hline
+	$C$       & $112$nF    & $100\text{nF}||10\text{nF}||1\text{nF}||1\text{nF}$                                    	\\ \hline
+	$R$       & $1k\Omega$ & $1k\Omega$                                                                                 \\ \hline
+	$C_1$     & $43$nF     & $10\text{nF}||10\text{nF}||10\text{nF}||10\text{nF}||1\text{nF}||1\text{nF}||1\text{nF}$ 	\\ \hline
+	$C_2$     & $36$nF     & $10\text{nF}||10\text{nF}||10\text{nF}||(10\text{nF}+10\text{nF})||1\text{nF}$				\\ \hline
+	$C_3$     & $103$nF    & $100\text{nF}||1\text{nF}||1\text{nF}||1\text{nF}$ 										\\ \hline
+	$C_4$     & $15$nF     & $10\text{nF}||(10\text{nF}+10\text{nF})$ 													\\ \hline
+	OP1       & \multicolumn{2}{c|}{MC34082P} 																			\\ \hline
+	OP2       & \multicolumn{2}{c|}{MC34082P} 																			\\ \hline
+	OP3       & \multicolumn{2}{c|}{MC34082P} 																			\\ \hline
+	\hline
+	\end{tabular}
+\end{table}
+
+\begin{figure}[!htpb]
+	\centering
+	\begin{circuitikz}[scale=0.92, every node/.style={transform shape}]
+		\draw
+		(0,0) 		node[op amp,yscale=1](opamp){OP1}
+
+		(opamp.-) 	to [short] 					++(0,1) 			coordinate(C)
+					to [R, l=$870\Omega$, *-] 		(C-|opamp.out)
+					to 							(opamp.out)	
+		(C) 		to [C, l_=$112\text{nF}$]				++(-2,0) 			node[ground] {}
+
+		(opamp.+)	to [short] 					++(0,-1) 			coordinate(R_b)
+					to [R, l_=$1k\Omega$, *-] 		(R_b-|opamp.out)
+					to 							(opamp.out)
+		(R_b)		to [R, l=$1k\Omega$] 			++(-2,0) 			node[ground] {}
+
+
+		%% Filter 1
+		(9,3) 		node[op amp,yscale=-1](opamp2){\raisebox{\depth}{\scalebox{1}[-1]{OP2}}} 
+
+		(opamp2.+) 	to [short] 					++(-1,0) 			coordinate(C2)
+					to [C, l_=$36 \text{nF}$, *-] 		++(0,-2)
+					to ++(0,0) 										node[ground]{}
+
+		(C2) 		to [R, l_=$1k\Omega$] 				++(-2,0) 			coordinate(R2)
+					to [short, *-] 				++(0,1) 			coordinate(C1)
+					to [C, l=$43$nF] 			(C1-|opamp2.out) 
+					to [short, -*] 				(opamp2.out)
+
+		(R2) 		to [R, l_=$1k\Omega$] 				++(-2,0) 			coordinate(koblingInn)
+
+		(opamp2.-) 	to [short] 					++(0,-1) 			coordinate(fb)
+					to [short] 					(fb-|opamp2.out) 
+					to [short] 					(opamp2.out)
+					to [short]	 				++(1,0) 				coordinate(filter1ut)		
+
+		(opamp.out) to [short, *-o]				(opamp.out-|koblingInn) node[below]{$v_1$}
+					to 							(koblingInn)
+
+		% Filter 2
+		(10,-3) 		node[op amp,yscale=-1](opamp3){\raisebox{\depth}{\scalebox{1}[-1]{OP3}}} 
+
+		(opamp3.+) 	to [short] 					++(-1,0) 			coordinate(C4)
+					to [C, l_=$15 \text{nF}$, *-] 		++(0,-2)
+					to ++(0,0) 										node[ground]{}
+
+		(C4) 		to [R, l_=$1k\Omega$] 				++(-2,0) 			coordinate(R4)
+					to [short, *-] 				++(0,1) 			coordinate(C3)
+					to [C, l=$103 \text{nF}$] 			(C3-|opamp3.out) 
+					to [short, -*] 				(opamp3.out)
+
+		(R4) 		to [R, l_=$1k\Omega$] 				++(-2,0) 			coordinate(koblingInn)
+
+		(opamp3.-) 	to [short] 					++(0,-1) 			coordinate(fb)
+					to [short] 					(fb-|opamp3.out) 
+					to [short] 					(opamp3.out)
+					to [short, -o] 				++(1,0) 			node[right] {$v_2$}
+
+		(filter1ut) -- (filter1ut|-opamp.out) -- (opamp.out-|koblingInn) -- (koblingInn)
+		;
+	\end{circuitikz}
+	\caption{Komplett fungerende krets med alle komponentverdier.}
+	\label{circ:ferdig}
+\end{figure}
+
+\begin{figure}[!htbp]
+	\centering
+	\includegraphics[width=\textwidth]{figurer/irlKrets.jpg}
+	\caption{Fysisk oppkobling av kretsen.}
+	\label{fig:irl}
+\end{figure}
+
+Den målte frekvensen til sinusen er $f=4.100kHz$, se \autoref{fig:maaling}, som er godt innenfor avviket på $10000$ppm. Kretsen hadde et avvik på $0$ ppm. Ved måling av harmonisk forvrengning, se \autoref{fig:maalingSpec}, fant vi at den totale forvrengningen er på $2.0\%$, som også er innenfor kravene.
+
+\begin{figure}[!htpb]
+	\centering
+	\includegraphics[width=\textwidth]{figurer/maalingavsinus.png}
+	\caption{Måling av sinusgeneratoren. Oransje er firkantgeneratoren og blå er den rene sinusen.}
+	\label{fig:maaling}
+\end{figure}
+
+\begin{figure}[!htpb]
+	\centering
+	\includegraphics[width=\textwidth]{figurer/maalingavsinusspektrum.png}
+	\caption{Måling av sinusgeneratorens harmoniske forvrengning. Blå linje er spektrumet til sinusgeneratoren.}
+	\label{fig:maalingSpec}
+\end{figure}
+
+
+
+\section{Konklusjon}
+\label{sec:konklusjon}
+
+Ut i fra spesifikasjonene som ble oppgitt var kretsen velfungerende. Frekvensen hadde et avvik på ca $0$ ppm, og sinusen ser ut som en sinus, med en total harmonisk forvrengning på $2\%$. For å få til en enda bedre sinus, vil det fungere å ha et enda høyere ordens filter. Den vil da fjerne mer av de uønskede frekvensene.
+
+
+%Bibliografi: Legg til flere elementer ved å legge til flere \bibitem:--------
+\phantomsection
+\addcontentsline{toc}{section}{Referanser}
+\begin{thebibliography}{99}
+
+\bibitem{sallan-key}
+	Wikipedia contributors. (2019, August 6). \textit{Sallen–Key topology}. In Wikipedia, The Free Encyclopedia. Retrieved 11:21, October 8, 2019, from \url{https://en.wikipedia.org/w/index.php?title=Sallen%E2%80%93Key_topology&oldid=909548354}
+
+\bibitem{butterworth}
+	Wikipedia contributors. (2019, September 27). \textit{Butterworth filter}. In Wikipedia, The Free Encyclopedia. Retrieved 10:22, October 8, 2019, from \url{https://en.wikipedia.org/w/index.php?title=Butterworth_filter&oldid=918135860}
+
+\bibitem{notat}
+	L. Lundheim. (23.10.2018). \textit{Teknisk Notat: Sinus-generator}. NTNU, Elsys-2018-LL-1.
+
+\bibitem{anti-alias}
+	Ø. Skaaden. (09.10.2019). \textit{Designnotat: Anti-Alias-filter}. NTNU, elsys. Hentet 24.11.2019 fra \url{https://glados.no/files/ntnu/h19/ttt4265/D7.pdf}
+
+\bibitem{opamp}
+	On Semiconductors. (03.2002). \textit{MC34080 thru MC34085 - High performance JFET input operational amplifiers}. On Semiconductors. MC34080/D. \url{https://www.digchip.com/datasheets/download_datasheet.php?id=643869&part-number=MC34082P}
+
+\end{thebibliography}{}
+
+\clearpage
+\appendix
+%Tillegg. Flere tillegg legges til ved å lage flere sections:-----------------
+
+
+
+\end{document}
diff --git a/D8/D8.tex.old b/D8/D8.tex.old
new file mode 100644
index 0000000..69ed8b2
--- /dev/null
+++ b/D8/D8.tex.old
@@ -0,0 +1,359 @@
+%Dokumentinnstillinger:---------------------------------
+\documentclass[11pt,norsk]{elsys-design}
+
+
+\heading{Designnotat}
+\title{Sinus-generator}
+\author{Øyvind Skaaden}
+\version{1.0}
+\date{\today}
+
+\begin{document}
+
+\maketitle
+
+%Automatisk generert innholdsfortegnelse:------------------
+\toc
+
+%Selve rapporten:------------------------------------------
+\section{Problembeskrivelse}
+\label{sec:innledning}
+
+I veldig mange sammenhenger er det å kunne generere et periodisk signal en veldig nyttig ting. I de fleste tilfeller ønsker vi at signalet skal ha en enkel tone, og da må vi bruke et sinussignal.
+For å generere et sinussignal er det flere måter å gjøre det på, men her vil vi ta utganspunk i systemet i \autoref{fig:introsystem}.
+
+\begin{figure}[!htbp]
+	\centering
+	\includegraphics[width=0.7\textwidth]{figurer/D8_Innledning.pdf}
+	\caption{Blokkdiagram for sinus-generatoren. Spenningene $v_1$ og $v_2$ er henholdsvis til utgangen på firkantsignalgeneratoren og lavpassfilteret.}
+	\label{fig:introsystem}
+\end{figure}
+
+Vi ønsker å ikke være veldig langt unna frekvensen som velges, så vi ønsker å være innenfor $10 000$ ppm av frekvensen $f_0 $ til sisnussignalet. 
+
+Siden vi lager sinusen fra en firkantpuls ønsker vi også at signalet ikke er veldig ødelagt av de overharmoniske svingningene. Derfor velger vi at harmonisk forvrengning, $D$, ikke skal være større enn $D_{max} = 2\% $.
+
+\section{Prinsipiell løsning}
+\label{sec:prinsipielllosning}
+
+For å generere et firkantsignal er det flere måter å gjøre det på. Her vil det bli tatt utganspunkt i en type generator som heter relaksjonsgenerator. Den genererer et firkantsignal basert på opp- og utladning av en kondensator i et $RC$-ledd. Vi kan da styrefrekvensen ved å velge riktig tidskonstant.
+
+
+\begin{figure}[!htpb]
+	\centering
+	\begin{circuitikz}[scale=0.92, every node/.style={transform shape}]
+		\draw
+		(0,0) 		node[op amp,yscale=1](opamp){}
+
+		(opamp.-) 	to [short] 					++(0,1) 			coordinate(C)
+					to [R, l=$R_1 $, *-] 		(C-|opamp.out)
+					to 							(opamp.out)	
+		(C) 		to [C, l_=$C$,]				++(-2,0) 			node[ground] {}
+
+		(opamp.+)	to [short] 					++(0,-1) 			coordinate(R_b)
+					to [R, l_=$R_3 $, *-] 		(R_b-|opamp.out)
+					to 							(opamp.out)
+		(R_b)		to [R, l=$R_2$] 			++(-2,0) 			node[ground] {}
+
+		(opamp.out) to [short, -o]				++(1,0) 			node[right] {$v_1$}
+
+;
+	\end{circuitikz}
+	\caption{Relaksjonsgenerator. Genererer et firkantsignal basert på tidskonstanten $\tau = R_1 \cdot C$.}
+	\label{circ:relaksjonStart}
+\end{figure}
+
+Vi antar forsyningsspenningen til operasjonsforsterkeren i generatoren er lik positiv og negativ. Da er perioden $T$ til signalet som blir generert som i \eqref{eq:periodeGenerator}.
+
+\begin{align}
+	T = 2 \cdot R_1 \cdot C \cdot \ln\left(1 + \frac{R_2}{R_3}\right) \label{eq:periodeGenerator}
+\end{align} 
+
+Vi kan også anta at $1k\Omega < R_2 = R_3 < 100k\Omega$, og skriver om fra periode $T$ til frekvens $f = \frac{1}{T}$ i \eqref{eq:frekvensGenerator}. 
+
+\begin{align}
+	f = \frac{1}{2 \cdot R_1 \cdot C \cdot \ln\left(3\right)} \label{eq:frekvensGenerator}
+\end{align} 
+
+Siden en firkantpuls består av en grunnfrekvens og mange overtoner av grunnfrekvensen, kan vi hente ut et sinussignal fra firkantsignalgeneratoren ved å fjerne overtonene. Dette kan gjøres med et lavpass-filter. 
+
+Igjen så finnes det mange varianter av et lavpassfilter, men her tas det utganspunkt i en Sallan-Key-topologi \cite{sallan-key} med en Butterworth-form\cite{butterworth} på dempningen. 
+
+Sallan-key-filteret er et andreordens-filter og disse kan seriekobles for å legge til flere ordener. Dersom det er to i serie vil vi kunne ha opp til et fjerdeordens-filter, tre så får vi sjetteordens o.s.v. 
+
+\begin{figure}[!htpb]
+	\centering
+	\begin{circuitikz}
+		\draw
+		(0,0) 		node[op amp,yscale=-1](opamp){}
+
+		(opamp.+) 	to [short] 					++(-1,0) 			coordinate(C2)
+					to [C, l_=$C_2$, *-] 		++(0,-2)
+					to ++(0,0) 										node[ground]{}
+
+		(C2) 		to [R, l_=$R$] 				++(-2,0) 			coordinate(R2)
+					to [short, *-] 				++(0,1) 			coordinate(C1)
+					to [C, l=$C_1 $] 			(C1-|opamp.out) 
+					to [short, -*] 				(opamp.out)
+
+		(R2) 		to [R, l_=$R$, -o] 			++(-2,0) 			node[left] {$v_1$}
+
+		(opamp.-) 	to [short] 					++(0,-1) 			coordinate(fb)
+					to [short] 					(fb-|opamp.out) 
+					to [short] 					(opamp.out)
+					to [short, -o] 				++(1,0) 			node[right] {$v_2$}
+
+		;
+	\end{circuitikz}
+	\caption{Kretstopologi for et andregrads lavpass-filter i Sallen-Key topologi.}
+	\label{circ:sallen-key-start}
+\end{figure}
+
+
+For å regne ut de forskjellige komponentverdiene har vi noen formler. Siden vi bruker operasjonsforsterkere (opamp) er det ganske standard å bruke motstandsverdier mellom $1k\Omega$ og $100k\Omega$. Motstandene kan da velges fritt innenfor disse grenser.
+
+$\omega_0 $ er knekkfrekvensen i radianer og gitt i (\ref{eq:knekkfreq}).
+\begin{align}
+	\omega_0 = 2\pi \cdot f_0 \label{eq:knekkfreq}
+\end{align}
+
+To tidskonstanter $\tau_1$ og $\tau_2$ i (\ref{eq:tidskonstanter}).
+
+\begin{align}
+	\tau_1 = \frac{1}{\omega_0 \zeta} \quad \text{og} \quad \tau_2 = \frac{1}{\omega_0^2\tau_1} \label{eq:tidskonstanter}
+\end{align}
+
+Da er kondensatorverdiene gitt som i (\ref{eq:kondiser}).
+
+\begin{align}
+	C_1 = \frac{\tau_1}{R} \quad \text{og} \quad C_2 = \frac{\tau_2}{R} \label{eq:kondiser}
+\end{align}
+
+Verdiene for $\zeta$ kan regnes ut eller så er de gitt for et normal Butterworth-filter for orden 1 til 6 i \autoref{tab:sallenKeyLosning}. Her kommer $\zeta$-verdiene i par som gjelder for et sett med et Sallen-Key-filter.
+
+
+\begin{table}[!htpb]
+\centering
+\caption{$\zeta$-verdier for forskjellige ordener $n$ for et butterwurth-filter med et Allan-Key-filter topologi.}
+\label{tab:sallenKeyLosning}
+\begin{tabular}{|l|l|l|l|}
+\hline \hline
+           	& \multicolumn{3}{l|}{Polpar \textit{i}} \\ \hline
+$n$ 		& $1$                 & $2$					& $3$               \\ \hline 
+\hline
+$1$			& $1$                 &                 	&                  	\\ \hline
+$2$ 		& $0.70711$           &                		&                  	\\ \hline
+$3$			& $1$                 & $0.5$              	&                  	\\ \hline
+$4$			& $0.92388$           & $0.38268$          	&                  	\\ \hline
+$5$			& $1$                 & $0.80902$          	& $0.30902$         \\ \hline
+$6$ 		& $0.96593$           & $0.70711$          	& $0.25882$         \\ \hline 
+\hline
+\end{tabular}%
+\end{table}
+
+Hele sinusgeneratoren vil da være firkantgeneratoren og deretter filteret/ene i serie som vist i \autoref{circ:sinusTeori}.
+
+\begin{figure}[!htpb]
+	\centering
+	\begin{circuitikz}[scale=0.92, every node/.style={transform shape}]
+		\draw
+		(0,0) 		node[op amp,yscale=1](opamp){}
+
+		(opamp.-) 	to [short] 					++(0,1) 			coordinate(C)
+					to [R, l=$R_1 $, *-] 		(C-|opamp.out)
+					to 							(opamp.out)	
+		(C) 		to [C, l_=$C$,]				++(-2,0) 			node[ground] {}
+
+		(opamp.+)	to [short] 					++(0,-1) 			coordinate(R_b)
+					to [R, l_=$R_3 $, *-] 		(R_b-|opamp.out)
+					to 							(opamp.out)
+		(R_b)		to [R, l=$R_2$] 			++(-2,0) 			node[ground] {}
+
+		(9,0) 		node[op amp,yscale=-1](opamp2){} 
+
+		(opamp2.+) 	to [short] 					++(-1,0) 			coordinate(C2)
+					to [C, l_=$C_2$, *-] 		++(0,-2)
+					to ++(0,0) 										node[ground]{}
+
+		(C2) 		to [R, l_=$R$] 				++(-2,0) 			coordinate(R2)
+					to [short, *-] 				++(0,1) 			coordinate(C1)
+					to [C, l=$C_1 $] 			(C1-|opamp2.out) 
+					to [short, -*] 				(opamp2.out)
+
+		(R2) 		to [R, l_=$R$] 				++(-2,0) 			coordinate(koblingInn)
+
+		(opamp2.-) 	to [short] 					++(0,-1) 			coordinate(fb)
+					to [short] 					(fb-|opamp2.out) 
+					to [short] 					(opamp2.out)
+					to [short, -o] 				++(1,0) 			node[right] {$v_2$}
+
+		(opamp.out) to [short, -o]				(opamp.out-|koblingInn) node[below]{$v_1$}
+					to 							(koblingInn)
+
+		;
+	\end{circuitikz}
+	\caption{Relaksjonsgenerator med lavpass-filter. Genererer et sinussignal på utgangen $v_2$ basert på tidskonstanten $\tau = R_1 \cdot C$.}
+	\label{circ:sinusTeori}
+\end{figure}
+
+
+\section{Realisering og test}
+\label{sec:realisering}
+\subsection{Realisering}
+
+Frekvensen som sinusgeneratoren skal generere er gitt ved $f_0 = 4,1kHz$. 
+
+Velger $R_1 = R_2 = R_3 = 1k\Omega$. Kondensatoren i generatoren er gitt i \eqref{eq:generatorKondis}. Opampen som blir brukt er en LF353P, den har to opamper i samme pakke.
+
+\begin{align}
+	C = \frac{1}{2 \cdot R_1 \cdot f_0 \cdot \ln(3)} = 111\text{nF} \label{eq:generatorKondis}
+\end{align}
+
+Siden vi har to opamper tilgjengelig, og brukte én i generatoren lager vi kun et andre-ordens filter.
+Starter med å velge $R=1k\Omega$. 
+
+Siden dette er et andre-ordens filter blir $\zeta = 0.70711$. Knekkfrekvensen $\omega_0 = 2\pi \cdot f_0 = 8,1\pi \cdot 10^3 $ rad/s. Da er tidskonstantene gitt i \eqref{eq:tid1}.
+
+\begin{align}
+	\tau_1 = \frac{1}{\omega_0 \zeta_1} \approx 55\mu\text{s} \quad &\text{og} \quad \tau_2 = \frac{1}{\omega_0^2\tau_1} \approx 27\mu\text{s} \label{eq:tid1}
+\end{align}
+
+Dermed blir kondensatorene, og justert for standardverdier som i \eqref{eq:kond1} og \eqref{eq:kond2}.
+
+\begin{align}
+	C_1 = \frac{\tau_1}{R} \approx 55 \text{nF} \approx (100 \text{nF} + 100 \text{nF}) || (10 \text{nF} + 10 \text{nF}) \label{eq:kond1}\\
+	C_2 = \frac{\tau_2}{R} \approx 27 \text{nF} \approx 10 \text{nF} || 10 \text{nF} || (10 \text{nF} + 10 \text{nF}) || 1 \text{nF} || \text{nF} \label{eq:kond2}
+\end{align}
+
+Den fullførte kretsen er som i \autoref{circ:sinusVerdier}.
+
+\begin{figure}[!htpb]
+	\centering
+	\begin{circuitikz}[scale=0.92, every node/.style={transform shape}]
+		\draw
+		(0,0) 		node[op amp,yscale=1](opamp){}
+
+		(opamp.-) 	to [short] 					++(0,1) 			coordinate(C)
+					to [R, l=$1k\Omega$, *-] 		(C-|opamp.out)
+					to 							(opamp.out)	
+		(C) 		to [C, l_=$C$,]				++(-2,0) 			node[ground] {}
+
+		(opamp.+)	to [short] 					++(0,-1) 			coordinate(R_b)
+					to [R, l_=$1k\Omega$, *-] 		(R_b-|opamp.out)
+					to 							(opamp.out)
+		(R_b)		to [R, l=$1k\Omega$] 			++(-2,0) 			node[ground] {}
+
+		(9,0) 		node[op amp,yscale=-1](opamp2){} 
+
+		(opamp2.+) 	to [short] 					++(-1,0) 			coordinate(C2)
+					to [C, l_=$27 \text{nF}$, *-] 		++(0,-2)
+					to ++(0,0) 										node[ground]{}
+
+		(C2) 		to [R, l_=$1k\Omega$] 				++(-2,0) 			coordinate(R2)
+					to [short, *-] 				++(0,1) 			coordinate(C1)
+					to [C, l=$55 \text{nF}$] 			(C1-|opamp2.out) 
+					to [short, -*] 				(opamp2.out)
+
+		(R2) 		to [R, l_=$1k\Omega$] 				++(-2,0) 			coordinate(koblingInn)
+
+		(opamp2.-) 	to [short] 					++(0,-1) 			coordinate(fb)
+					to [short] 					(fb-|opamp2.out) 
+					to [short] 					(opamp2.out)
+					to [short, -o] 				++(1,0) 			node[right] {$v_2$}
+
+		(opamp.out) to [short, -o]				(opamp.out-|koblingInn) node[below]{$v_1$}
+					to 							(koblingInn)
+
+		;
+	\end{circuitikz}
+	\caption{Relaksjonsgenerator med lavpass-filter. Genererer et sinussignal på utgangen $v_2$ basert på tidskonstanten $\tau = R_1 \cdot C$.}
+	\label{circ:sinusVerdier}
+\end{figure}
+
+\subsection{Test}
+
+Etter testing må motstandsverdien $R_1$ endres til $R_1 = 870\Omega$. Ellers helt lik krets. Den endelige kretsen kan sees i 
+
+\begin{figure}[!htpb]
+	\centering
+	\begin{circuitikz}[scale=0.92, every node/.style={transform shape}]
+		\draw
+		(0,0) 		node[op amp,yscale=1](opamp){}
+
+		(opamp.-) 	to [short] 					++(0,1) 			coordinate(C)
+					to [R, l=$1k\Omega$, *-] 		(C-|opamp.out)
+					to 							(opamp.out)	
+		(C) 		to [C, l_=$C$,]				++(-2,0) 			node[ground] {}
+
+		(opamp.+)	to [short] 					++(0,-1) 			coordinate(R_b)
+					to [R, l_=$1k\Omega$, *-] 		(R_b-|opamp.out)
+					to 							(opamp.out)
+		(R_b)		to [R, l=$1k\Omega$] 			++(-2,0) 			node[ground] {}
+
+		(9,0) 		node[op amp,yscale=-1](opamp2){} 
+
+		(opamp2.+) 	to [short] 					++(-1,0) 			coordinate(C2)
+					to [C, l_=$27 \text{nF}$, *-] 		++(0,-2)
+					to ++(0,0) 										node[ground]{}
+
+		(C2) 		to [R, l_=$1k\Omega$] 				++(-2,0) 			coordinate(R2)
+					to [short, *-] 				++(0,1) 			coordinate(C1)
+					to [C, l=$55 \text{nF}$] 			(C1-|opamp2.out) 
+					to [short, -*] 				(opamp2.out)
+
+		(R2) 		to [R, l_=$1k\Omega$] 				++(-2,0) 			coordinate(koblingInn)
+
+		(opamp2.-) 	to [short] 					++(0,-1) 			coordinate(fb)
+					to [short] 					(fb-|opamp2.out) 
+					to [short] 					(opamp2.out)
+					to [short, -o] 				++(1,0) 			node[right] {$v_2$}
+
+		(opamp.out) to [short, -o]				(opamp.out-|koblingInn) node[below]{$v_1$}
+					to 							(koblingInn)
+
+		;
+	\end{circuitikz}
+	\caption{Komplett fungerende krets med alle komponentverdier.}
+	\label{circ:ferdig}
+\end{figure}
+
+Den målte frekvensen til sinusen er $f=4.096kHz$ som er godt innenfor avviket på $10000$ppm. Kretsen hadde et avvik på $976$ppm. Harmonisk forvrengning fikk vi ikke til å måle, men antar den ikke er så stor.
+
+\begin{figure}
+	\centering
+	\includegraphics[width=\textwidth]{graphs/sinusmaalingWhite.png}
+	\caption{Måling av sinusgeneratoren. Oransje er firkantgeneratoren og blå er den rene sinusen.}
+	\label{fig:maaling}
+\end{figure}
+
+
+
+\section{Konklusjon}
+\label{sec:konklusjon}
+
+Ut i fra spesifikasjonene som ble oppgitt var kretsen velfungerende. Frekvensen var nære, og sinusen ser ut som en sinus. For å få til en enda bedre sinus, vil det fungere å ha et enda høyere ordens filter. Den vil da fjerne mer av de uønskede frekvensene.
+
+
+%Bibliografi: Legg til flere elementer ved å legge til flere \bibitem:--------
+\phantomsection
+\addcontentsline{toc}{section}{Referanser}
+\begin{thebibliography}{99}
+
+\bibitem{sallan-key}
+	Wikipedia contributors. (2019, August 6). \textit{Sallen–Key topology}. In Wikipedia, The Free Encyclopedia. Retrieved 11:21, October 8, 2019, from \url{https://en.wikipedia.org/w/index.php?title=Sallen%E2%80%93Key_topology&oldid=909548354}
+
+\bibitem{butterworth}
+	Wikipedia contributors. (2019, September 27). \textit{Butterworth filter}. In Wikipedia, The Free Encyclopedia. Retrieved 10:22, October 8, 2019, from \url{https://en.wikipedia.org/w/index.php?title=Butterworth_filter&oldid=918135860}
+
+\bibitem{notat}
+	L. Lundheim. (23.10.2018). \textit{Teknisk Notat: Sinus-generator}. NTNU, Elsys-2018-LL-1.
+
+\end{thebibliography}{}
+
+\clearpage
+\appendix
+%Tillegg. Flere tillegg legges til ved å lage flere sections:-----------------
+
+
+
+\end{document}
diff --git a/D8/Sinusgenerator.txt b/D8/Sinusgenerator.txt
new file mode 100644
index 0000000..aa9a9da
--- /dev/null
+++ b/D8/Sinusgenerator.txt
@@ -0,0 +1,36 @@
+$ 1 0.000005 0.8729138363720133 63 5 43
+c 384 80 384 240 0 1.0000000000000001e-7 2.447360802545873
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+s 240 16 368 16 0 1 false
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+w 912 96 960 96 0
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+w 1056 32 1056 112 0
+w 912 240 672 240 0
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+p 1120 112 1120 240 1 0
+w 1120 240 912 240 0
+o 12 1 0 5122 10 0.1 0 1
+o 0 1 0 4099 5 0.025 1 2 0 3
+o 30 1 0 4098 5 0.1 2 1
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diff --git a/D8/figurer/maalingavsinus.csv b/D8/figurer/maalingavsinus.csv
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diff --git a/D8/graphs/sinusmaaling.png b/D8/graphs/sinusmaaling.png
new file mode 100644
index 0000000..5ff3d3b
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diff --git a/D8/graphs/sinusmaalingWhite.png b/D8/graphs/sinusmaalingWhite.png
new file mode 100644
index 0000000..d72392a
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diff --git a/D8/ref.bib b/D8/ref.bib
new file mode 100644
index 0000000..1bb866f
--- /dev/null
+++ b/D8/ref.bib
@@ -0,0 +1,7 @@
+@misc{ wiki:SallanKey,
+    author = "{Wikipedia contributors}",
+    title = "Sallen–Key topology --- {Wikipedia}{,} The Free Encyclopedia",
+    year = "2019",
+    howpublished = "\url{https://en.wikipedia.org/w/index.php?title=Sallen%E2%80%93Key_topology&oldid=924138246}",
+    note = "[Online; accessed 24-November-2019]"
+}
\ No newline at end of file