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diff --git a/ENUME/projectC/22-eps-converted-to.pdf b/ENUME/projectC/22-eps-converted-to.pdf
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diff --git a/ENUME/projectC/ENUME_KRZYSZTOF_RUDNICKI_307585_ENUME.aux b/ENUME/projectC/ENUME_KRZYSZTOF_RUDNICKI_307585_ENUME.aux
index f14144b0..c76bc901 100644
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 Chapter 2.
 
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-[6
+[12
 
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-[7]
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  []
 
-[8] [9] [10] [11] [12
+[14] [15] [16]
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diff --git a/ENUME/projectC/ENUME_KRZYSZTOF_RUDNICKI_307585_ENUME.out b/ENUME/projectC/ENUME_KRZYSZTOF_RUDNICKI_307585_ENUME.out
index ad7d29e9..801ed269 100644
--- a/ENUME/projectC/ENUME_KRZYSZTOF_RUDNICKI_307585_ENUME.out
+++ b/ENUME/projectC/ENUME_KRZYSZTOF_RUDNICKI_307585_ENUME.out
@@ -4,11 +4,13 @@
 \BOOKMARK [2][-]{subsection.1.2.1}{Linear Least Squares Problem}{section.1.2}% 4
 \BOOKMARK [2][-]{subsection.1.2.2}{Gram matrix and QR decomposition}{section.1.2}% 5
 \BOOKMARK [2][-]{subsection.1.2.3}{Gram-Schmidt algorithm}{section.1.2}% 6
-\BOOKMARK [0][-]{chapter.2}{Determine trajectory of the motion}{}% 7
-\BOOKMARK [1][-]{section.2.1}{a\) Runge-Kutta method of 4th order and Adams PC}{chapter.2}% 8
-\BOOKMARK [2][-]{subsection.2.1.1}{Problem}{section.2.1}% 9
-\BOOKMARK [2][-]{subsection.2.1.2}{Theoretical Introdution}{section.2.1}% 10
-\BOOKMARK [2][-]{subsection.2.1.3}{Adams PC method}{section.2.1}% 11
-\BOOKMARK [1][-]{section.2.2}{b\) Runge-Kutta method of 4th order with variable step size automatically adjusted}{chapter.2}% 12
-\BOOKMARK [2][-]{subsection.2.2.1}{Problem}{section.2.2}% 13
-\BOOKMARK [2][-]{subsection.2.2.2}{Theoretical Introdution}{section.2.2}% 14
+\BOOKMARK [1][-]{section.1.3}{Results}{chapter.1}% 7
+\BOOKMARK [0][-]{chapter.2}{Determine trajectory of the motion}{}% 8
+\BOOKMARK [1][-]{section.2.1}{a\) Runge-Kutta method of 4th order and Adams PC}{chapter.2}% 9
+\BOOKMARK [2][-]{subsection.2.1.1}{Problem}{section.2.1}% 10
+\BOOKMARK [2][-]{subsection.2.1.2}{Theoretical Introdution}{section.2.1}% 11
+\BOOKMARK [2][-]{subsection.2.1.3}{Adams PC method}{section.2.1}% 12
+\BOOKMARK [1][-]{section.2.2}{b\) Runge-Kutta method of 4th order with variable step size automatically adjusted}{chapter.2}% 13
+\BOOKMARK [2][-]{subsection.2.2.1}{Problem}{section.2.2}% 14
+\BOOKMARK [2][-]{subsection.2.2.2}{Theoretical Introdution}{section.2.2}% 15
+\BOOKMARK [1][-]{section.2.3}{Results}{chapter.2}% 16
diff --git a/ENUME/projectC/ENUME_KRZYSZTOF_RUDNICKI_307585_ENUME.pdf b/ENUME/projectC/ENUME_KRZYSZTOF_RUDNICKI_307585_ENUME.pdf
index c735aa63..293bc7e9 100644
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diff --git a/ENUME/projectC/ENUME_KRZYSZTOF_RUDNICKI_307585_ENUME.synctex.gz b/ENUME/projectC/ENUME_KRZYSZTOF_RUDNICKI_307585_ENUME.synctex.gz
index afb7331d..220abab2 100644
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diff --git a/ENUME/projectC/ENUME_KRZYSZTOF_RUDNICKI_307585_ENUME.tex b/ENUME/projectC/ENUME_KRZYSZTOF_RUDNICKI_307585_ENUME.tex
index 5693ea98..1353f33f 100644
--- a/ENUME/projectC/ENUME_KRZYSZTOF_RUDNICKI_307585_ENUME.tex
+++ b/ENUME/projectC/ENUME_KRZYSZTOF_RUDNICKI_307585_ENUME.tex
@@ -151,6 +151,88 @@ Then we get a very well conditioned set of normal equations:
 \[ \vdots \]
 \[ a_n\langle \psi_n, \psi_n \rangle = \langle f, \psi_n \rangle \]
 
+\section{Results}
+
+I decided to simulate polynomials up to $\mathbf{10^{th}}$ degree.
+
+\begin{center}
+   \includegraphics[scale=0.25]{10.eps}
+\end{center}
+
+\begin{center}
+   \includegraphics[scale=0.25]{11.eps}
+\end{center}
+
+\begin{center}
+   \includegraphics[scale=0.25]{12.eps}
+\end{center}
+
+\begin{center}
+   \includegraphics[scale=0.25]{13.eps}
+\end{center}
+
+\begin{center}
+   \includegraphics[scale=0.25]{14.eps}
+\end{center}
+
+\begin{center}
+   \includegraphics[scale=0.25]{15.eps}
+\end{center}
+
+\begin{center}
+   \includegraphics[scale=0.25]{16.eps}
+\end{center}
+
+\begin{center}
+   \includegraphics[scale=0.25]{17.eps}
+\end{center}
+
+\begin{center}
+   \includegraphics[scale=0.25]{18.eps}
+\end{center}
+
+\begin{center}
+   \includegraphics[scale=0.25]{19.eps}
+\end{center}
+
+\begin{center}
+   \includegraphics[scale=0.25]{110.eps}
+\end{center}
+
+\begin{center}
+  \begin{tabular}{| c | c | c |}
+\hline
+
+Degree & Error & Condition number of Gram's Matrix \\
+\hline
+0& 13.2040& 1\\
+\hline
+1& 9.1281& 10\\
+\hline
+2& 8.8257&   408.7796\\
+\hline
+3& 4.2365& 8.5584e+03\\
+\hline
+4& 1.5418&  3.1798e+05\\
+\hline
+5& 1.5413& 7.4675e+06\\
+\hline
+6& 1.1689& 2.8316e+08\\
+\hline
+7& 0.9345& 7.6462e+09\\
+\hline
+8& 0.8883& 3.3055e+11\\
+\hline
+9& 0.8334& 1.5167e+13\\
+\hline
+10& 6.3645e-13& 9.2930e+14\\
+\hline
+  \end{tabular}
+\end{center}
+
+
+
+
 
 
 
@@ -267,6 +349,48 @@ For RK methods we have following parameters:
 \[ \epsilon_i = |(y_i)_n^{(2)}| \epsilon_r + \epsilon_a \]
 \[ \alpha = \min_{1 \leq i \leq m} (\frac{\epsilon_i}{|\delta_n(h)_i}|)^{\frac{1}{p+1}} \]
 
+\section{Results}
+
+\begin{center}
+   \includegraphics[scale=0.25]{20.eps}
+\end{center}
+
+\begin{center}
+   \includegraphics[scale=0.25]{21.eps}
+\end{center}
+
+\begin{center}
+   \includegraphics[scale=0.25]{22.eps}
+\end{center}
+
+\begin{center}
+   \includegraphics[scale=0.25]{23.eps}
+\end{center}
+
+\begin{center}
+   \includegraphics[scale=0.25]{24.eps}
+\end{center}
+
+\begin{center}
+   \includegraphics[scale=0.25]{25.eps}
+\end{center}
+
+\begin{center}
+   \includegraphics[scale=0.25]{26.eps}
+\end{center}
+
+\begin{center}
+   \includegraphics[scale=0.25]{27.eps}
+\end{center}
+
+\begin{center}
+   \includegraphics[scale=0.25]{28.eps}
+\end{center}
+
+\begin{center}
+   \includegraphics[scale=0.25]{29.eps}
+\end{center}
+
 
 \begin{thebibliography}{9}
 \bibitem{texbook}
diff --git a/ENUME/projectC/ENUME_KRZYSZTOF_RUDNICKI_307585_ENUME.toc b/ENUME/projectC/ENUME_KRZYSZTOF_RUDNICKI_307585_ENUME.toc
index 57edbde9..357d5207 100644
--- a/ENUME/projectC/ENUME_KRZYSZTOF_RUDNICKI_307585_ENUME.toc
+++ b/ENUME/projectC/ENUME_KRZYSZTOF_RUDNICKI_307585_ENUME.toc
@@ -4,14 +4,16 @@
 \contentsline {subsection}{\numberline {1.2.1}Linear Least Squares Problem}{3}{subsection.1.2.1}%
 \contentsline {subsection}{\numberline {1.2.2}Gram matrix and QR decomposition}{3}{subsection.1.2.2}%
 \contentsline {subsection}{\numberline {1.2.3}Gram-Schmidt algorithm}{4}{subsection.1.2.3}%
-\contentsline {chapter}{\numberline {2}Determine trajectory of the motion}{6}{chapter.2}%
-\contentsline {section}{\numberline {2.1}a) Runge-Kutta method of $4^{th}$ order and Adams PC}{6}{section.2.1}%
-\contentsline {subsection}{\numberline {2.1.1}Problem}{6}{subsection.2.1.1}%
-\contentsline {subsection}{\numberline {2.1.2}Theoretical Introdution}{6}{subsection.2.1.2}%
-\contentsline {subsubsection}{Runge-Kutta method of order 4}{7}{section*.2}%
-\contentsline {subsection}{\numberline {2.1.3}Adams PC method}{7}{subsection.2.1.3}%
-\contentsline {section}{\numberline {2.2}b) Runge-Kutta method of $4^{th}$ order with variable step size automatically adjusted}{8}{section.2.2}%
-\contentsline {subsection}{\numberline {2.2.1}Problem}{8}{subsection.2.2.1}%
-\contentsline {subsection}{\numberline {2.2.2}Theoretical Introdution}{8}{subsection.2.2.2}%
-\contentsline {subsubsection}{Error estimation using step doubling-approach}{8}{section*.3}%
-\contentsline {subsubsection}{Actual correction of the step size}{10}{section*.4}%
+\contentsline {section}{\numberline {1.3}Results}{5}{section.1.3}%
+\contentsline {chapter}{\numberline {2}Determine trajectory of the motion}{12}{chapter.2}%
+\contentsline {section}{\numberline {2.1}a) Runge-Kutta method of $4^{th}$ order and Adams PC}{12}{section.2.1}%
+\contentsline {subsection}{\numberline {2.1.1}Problem}{12}{subsection.2.1.1}%
+\contentsline {subsection}{\numberline {2.1.2}Theoretical Introdution}{12}{subsection.2.1.2}%
+\contentsline {subsubsection}{Runge-Kutta method of order 4}{13}{section*.2}%
+\contentsline {subsection}{\numberline {2.1.3}Adams PC method}{13}{subsection.2.1.3}%
+\contentsline {section}{\numberline {2.2}b) Runge-Kutta method of $4^{th}$ order with variable step size automatically adjusted}{14}{section.2.2}%
+\contentsline {subsection}{\numberline {2.2.1}Problem}{14}{subsection.2.2.1}%
+\contentsline {subsection}{\numberline {2.2.2}Theoretical Introdution}{14}{subsection.2.2.2}%
+\contentsline {subsubsection}{Error estimation using step doubling-approach}{14}{section*.3}%
+\contentsline {subsubsection}{Actual correction of the step size}{16}{section*.4}%
+\contentsline {section}{\numberline {2.3}Results}{17}{section.2.3}%
diff --git a/ENUME/projectC/task1.m b/ENUME/projectC/task1.m
index 8f2aca3a..122ddb9a 100644
--- a/ENUME/projectC/task1.m
+++ b/ENUME/projectC/task1.m
@@ -5,8 +5,8 @@ function task1(polynomialDegree)
         [LSPSolutions, error, conditionNumber] = approximate(dataPoints, currentPolynomialDegree);
         displayInfo(currentPolynomialDegree, error, conditionNumber);
         plotGraph(currentPolynomialDegree, dataPoints, LSPSolutions)
-    
     end
+    
 end
 
 function displayInfo(currentPolynomialDegree, error, conditionNumber)
diff --git a/ENUME/projectC/task2.asv b/ENUME/projectC/task2.asv
deleted file mode 100644
index b102f533..00000000
--- a/ENUME/projectC/task2.asv
+++ /dev/null
@@ -1,116 +0,0 @@
-
-function task2()
-    [ordinaryDifferentialEquations, initialValues, interval, algorithms] = initialize();
-    solveAndPrintODEs(algorithms, ordinaryDifferentialEquations, initialValues, interval);
-    [result, sizes, errors] = solveAndPlotODEAutomatic(ordinaryDifferentialEquations, initialValues, interval);
-    plotStatistics(result, sizes, errors);
-    plotComparisonToMatlabFunction(ordinaryDifferentialEquations, interval, initialValues);
-end
-
-function [ordinaryDifferentialEquations, initialValues, interval, algorithms] = initialize()
-    ordinaryDifferentialEquations = {
-        @(x) x(2) + x(1) * (0.5 - x(1)^2 - x(2)^2);
-        @(x) -x(1) + x(2) * (0.5 - x(1)^2 - x(2)^2)
-    };
-    initialValues = [8; 9];
-    interval = [0; 15];
-    
-    algorithms = {
-        'RK4 algorithm', @RK4, [0.01, 0.011];
-        'Adams PC algorithm', @AdamsPCMethod, [0.002, 0.01305]
-    };
-end
-
-function solveAndPrintODEs(algorithms, ordinaryDifferentialEquations, initialValues, interval)
-    for algorithm = 1 : 2
-        [algorithmName, algorithmFunction, stepSizes] = algorithms{algorithm, :};
-        stepResults = solveForEachStep(stepSizes, ordinaryDifferentialEquations, initialValues, interval, algorithmFunction);
-        plotAgainstTime(ordinaryDifferentialEquations, algorithmName, stepResults);
-        plotAgainst(algorithmName, stepResults);
-
-    end
-end
-
-function stepResults = solveForEachStep(stepSizes, ordinaryDifferentialEquations, initialValues, interval, algorithmFunction)
-    stepResults = cell(size(stepSizes, 2), 3);
-    stepNames = {'Optimal Step Size', 'Slightly Larger Step Size'};
-    for stepNumber = 1:size(stepSizes, 2)
-        result = algorithmFunction(ordinaryDifferentialEquations, initialValues, interval, stepSizes(stepNumber));
-        stepResults(stepNumber, :) = {stepSizes(stepNumber), stepNames{stepNumber}, result};
-    end
-end
-
-function beginPlot()
-    figure; 
-    grid on; 
-    hold on;
-end
-
-function plotAgainstTime(ordinaryDifferentialEquations, algorithmName, stepResults)
-    for equationNumber = 1:size(ordinaryDifferentialEquations, 1)
-        beginPlot();
-
-        title([algorithmName, ', x_', num2str(equationNumber), ' ODE']);
-
-        for stepresult = stepResults'
-            plot(stepresult{3}(1, :), stepresult{3}(equationNumber + 1, :));
-        end
-
-        hold off;
-        legend(stepResults{:, 2});
-    end
-end
-
-function plotAgainst(algorithmName, stepResults)
-    beginPlot();
-    title([algorithmName, ' trajectory plot (x_2 compared to x_1)']);
-    for stepresult = stepResults'
-        plot(stepresult{3}(2, :), stepresult{3}(3, :));
-    end
-    hold off;
-    legend(stepResults{:, 2});
-%    %print(['report/', func2str(algfunc), 'traj'], '-dpdf');
-end
-
-function [result, sizes, errors] = solveAndPlotODEAutomatic(ordinaryDifferentialEquations, initialValues, interval)
-    [result, sizes, errors] = solveRKAutomatic(ordinaryDifferentialEquations, initialValues, interval);
-    plotTrajectory(result);
-end
-
-function [result, sizes, errors] = solveRKAutomatic(ordinaryDifferentialEquations, initialValues, interval)
-    initialStepSize = 1e-5;
-    relativeEpsilon = 1e-9;
-    absoluteEpsilon = 1e-9;
-    [result, sizes, errors] = RK4Automatic(ordinaryDifferentialEquations, initialValues, interval, initialStepSize, relativeEpsilon, absoluteEpsilon);
-end
-
-function plotTrajectory(result)
-    figure;
-    plot(result(2, :), result(3, :));
-    grid on;
-    title('RK4 auto-step trajectory plot (x_2 against x_1)');
-end
-
-function plotStatistics(result, sizes, errors)
-    stats = {
-        "RK4 auto-step step size", "rk4sizes", sizes;
-        "RK4 auto-step approximation error", "rk4errors", errors
-    };
-    for stat = stats'
-        figure;
-        plot(result(1, 2:(end - 1)), stat{3});
-        grid on;
-        title(stat{1});
-    end
-end
-
-function plotComparisonToMatlabFunction(ordinaryDifferentialEquations, interval, initialValues) 
-    % compare results with ODE45
-    odefun = @(t, x) [ ordinaryDifferentialEquations{1}(x); ordinaryDifferentialEquations{2}(x) ];
-    odeoptions = odeset('RelTol', 10e-10, 'AbsTol', 10e-10);
-    [~, x] = ode45(odefun, interval, initialValues, odeoptions);
-    figure;
-    plot(x(:, 1), x(:, 2));
-    grid on;
-    title('ODE45 trajectory plot (x_2 against x_1)');
-end
\ No newline at end of file
diff --git a/ENUME/projectC/task2.m b/ENUME/projectC/task2.m
index ccc58b6c..50df2615 100644
--- a/ENUME/projectC/task2.m
+++ b/ENUME/projectC/task2.m
@@ -17,7 +17,7 @@ function [ordinaryDifferentialEquations, initialValues, interval, algorithms] =
     
     algorithms = {
         'RK4 algorithm', @RK4, [0.01, 0.011];
-        'Adams PC algorithm', @AdamsPCMethod, [0.002, 0.01305]
+        'Adams PC algorithm', @AdamsPCMethod, [0.002, 0.013]
     };
 end