1) d(na(t))/dt=-ko*exp(-ER/T(t))*na2) d(nw(t))/dt=-ko*exp(-ER/T(t))*nw3) d(nb(t))/dt=-ko*exp(-ER/T(t))*nb4) d(h(t))/dt=15*10^3*(6*T(t)-360)5) h(t)=nb(t)*T(t)*250-na(t)*T(t)*125-nw(t)*T(t)*75+95945*na(t)+242875*nw(t)-430450*nb(t)MATLAB: Solve system of diferential equations. how matlab can use 4) and 5) to solve the system
Related Solutions
tspan = [0 4];y0 = 2;[t1,y1] = ode45(@(t,y) 4*exp(0.8*t)-0.5*y,tspan,y0,h);figure('name','Reda','color','w');plot(t1,y1, 'r-','LineWidth',2);grid on;xlabel('Time');ylabel('Solution y(Time)');title('And you instead of a blanket substitute solver Euler');
Try this:
[T,x]=ode45(@(t,x) diaforikes_eksiswseis(t,x,ko,B),[0 60],[10 20 0 -5651950]);
Best Answer