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diff --git a/Tutorial5_Solution_of_equations/Scilab_code/README.md b/Tutorial5_Solution_of_equations/Scilab_code/README.md
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--- a/Tutorial5_Solution_of_equations/Scilab_code/README.md
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@@ -1 +0,0 @@
-# Scilab code for  non-linear equations
diff --git a/Tutorial5_Solution_of_equations/Scilab_code/Tutotial5_linear_equation.sce b/Tutorial5_Solution_of_equations/Scilab_code/Tutotial5_linear_equation.sce
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--- a/Tutorial5_Solution_of_equations/Scilab_code/Tutotial5_linear_equation.sce
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-//This scilab script is to compute the solution of a linear equation
-clear 
-clc
-
-//Example of Ax + b = 0 where unique solution exists
-A = [1 2 3;3 2 1;2 4 5];
-b = [7;7;12];
-[x,kerA] = linsolve(A,b);
-disp(x,'Solution of Ax + b',kerA,'kernel of A');
-
-//Example of Py+q = 0 where solution does not exist
-P = [1 2 3;3 2 1;4 4 4]
-q = [1;2;1]
-[y,kerP] = linsolve(P,q);
-disp(y,'Solution of Py + q',kerP,'kernel of P');
-
-//Example of Lz+m = 0 where infinite solutions exist
-L = [1 2 3;3 2 1;4 4 4]
-m = [1;1;2]
-[z,kerL] = linsolve(L,m);
-disp(z,'Solution of Lz + m',kerL,'kernel of L');
-
diff --git a/Tutorial5_Solution_of_equations/Scilab_code/Tutotial5_nonlinear_equation.sce b/Tutorial5_Solution_of_equations/Scilab_code/Tutotial5_nonlinear_equation.sce
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--- a/Tutorial5_Solution_of_equations/Scilab_code/Tutotial5_nonlinear_equation.sce
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-//This scilab script is to compute the solution of a nonlinear function with initial 
-//guess x_0
-clear
-clc
-
-
-//The nonlinear equation for which solutions are sought
-exec func.sci;
-
-
-//Initial guess for the solution 
-t0 = 0;
-
-//Computation of solution using fsolve
-y_result = fsolve(t0,func);
-//Display the solution in command window
-disp(y_result,'Solution of the equation')
-
-
-
-
diff --git a/Tutorial5_Solution_of_equations/Scilab_code/Tutotial5_nonlinear_equation_twovar.sce b/Tutorial5_Solution_of_equations/Scilab_code/Tutotial5_nonlinear_equation_twovar.sce
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--- a/Tutorial5_Solution_of_equations/Scilab_code/Tutotial5_nonlinear_equation_twovar.sce
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-//This scilab script is to compute the solution of a nonlinear function with initial 
-//guess x_0
-clear
-clc
-
-
-//The nonlinear equation for which solutions are sought
-exec functwovar.sci;
-
-
-//Initial guess for the solution 
-t0 = [0;0];
-
-//Computation of solution using fsolve
-y_result = fsolve(t0,functwovar);
-//Display the solution in command window
-disp(y_result,'Solution of the equation')
diff --git a/Tutorial5_Solution_of_equations/Scilab_code/func.sci b/Tutorial5_Solution_of_equations/Scilab_code/func.sci
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--- a/Tutorial5_Solution_of_equations/Scilab_code/func.sci
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-//This is script to define a fuction
-function y = func(t)
-  y = cos(t)*sin(t) - tan(t) + 1
-endfunction
diff --git a/Tutorial5_Solution_of_equations/Scilab_code/functwovar.sci b/Tutorial5_Solution_of_equations/Scilab_code/functwovar.sci
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--- a/Tutorial5_Solution_of_equations/Scilab_code/functwovar.sci
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-//This is script to define a fuction
-function y = functwovar(t)
-    x = t(1);
-    z = t(2);
-    y = [x^2+z^2-1;x^2*exp(-2*x) + z]
-endfunction