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How to plot values from a for loop that don't start at x=0?

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m13
m13 am 5 Mär. 2016
Kommentiert: Shannon Hemp am 13 Mär. 2016
I am trying to plot values from multiple for loops for different values of x that are greater than 0. I have one for loop from x=100:215 and x=215:230. When I try to plot them in the same plot the two lines are not connected as I would like them to be and they both have a line connecting to the origin. Is there anyway to plot them without the lines connecting to the origin and the two lines connected at x=215
  1 Kommentar
Jan
Jan am 5 Mär. 2016
Without seeing your code, it is hard to guess, why the lines have a connection to the origin.

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Antworten (1)

Jan
Jan am 5 Mär. 2016
I do not see the reason for any problem. Perhaps this helps:
x1 = 100:215;
x2 = 215:230;
y1 = rand(size(x1));
y2 = rand(size(x2)) + 2;
plot([x1, x2], [y1, y2]);
  3 Kommentare
Jan
Jan am 5 Mär. 2016
Please, m13, give us a chance to understand your problem and post the code, which reproduces the effect. We cannot guess what you have written.
Shannon Hemp
Shannon Hemp am 13 Mär. 2016
Here is the code that I have. I want to plot time vs thrust.
dt_1=0; dt_2=0;dt_3=0;dt_4=0;
for t=0:100; Pc2_RD_1(t+1) = Pc_RD*(1+(.015*dt_1)^2); Pe_RD_1(t+1) = Pc2_RD_1(t+1)*(1+((gamma_RD-1)/2)*Me_RD^2)^(gamma_RD/(1-gamma_RD)); Isp_RD_1(t+1) = (lamda_RD*c_RD/g0)*(gamma_RD*sqrt((2/(gamma_RD-1))*((2/(gamma_RD+1))^((gamma_RD+1)/(gamma_RD-1)))*(1-((Pe_RD_1(t+1)/Pc2_RD_1(t+1))^((gamma_RD-1)/gamma_RD))))+(e_RD/Pc2_RD_1(t+1))*(Pe_RD_1(t+1)-Pa)); mprop_RD1(t+1) = At_RD*Pc2_RD_1(t+1)/c_RD; thrust_RD1(t+1) = Isp_RD_1(t+1)*g0*mprop_RD1(t+1)/1000; dt_1=dt_1+.2; time(t+1)=t+.2; end
for t2=100:215; Pc2_RD_2(t2) = Pc_RD*(.95+(.008*dt_2)^2); Pe_RD_2(t2) = Pc2_RD_2(t2)*(1+((gamma_RD-1)/2)*Me_RD^2)^(gamma_RD/(1-gamma_RD)); Isp_RD_2(t2) = (lamda_RD*c_RD/g0)*(gamma_RD*sqrt((2/(gamma_RD-1))*((2/(gamma_RD+1))^((gamma_RD+1)/(gamma_RD-1)))*(1-((Pe_RD_2(t2)/Pc2_RD_2(t2))^((gamma_RD-1)/gamma_RD))))+(e_RD/Pc2_RD_2(t2))*(Pe_RD_2(t2)-Pa)); mprop_RD2(t2) = At_RD*Pc2_RD_2(t2)/c_RD; thrust_RD2(t2) = Isp_RD_2(t2)*g0*mprop_RD2(t2)/1000; dt_2=dt_2+.2; time2(t2)=t2+.2; end
for t3=215:230; Pc2_RD_3(t3+1) = Pc_RD*(.98-(.04*dt_3)); Pe_RD_3(t3+1) = Pc2_RD_3(t3+1)*(1+((gamma_RD-1)/2)*Me_RD^2)^(gamma_RD/(1-gamma_RD)); Isp_RD_3(t3+1) = (lamda_RD*c_RD/g0)*(gamma_RD*sqrt((2/(gamma_RD-1))*((2/(gamma_RD+1))^((gamma_RD+1)/(gamma_RD-1)))*(1-((Pe_RD_3(t3+1)/Pc2_RD_3(t3+1))^((gamma_RD-1)/gamma_RD))))+(e_RD/Pc2_RD_3(t3+1))*(Pe_RD_3(t3+1)-Pa)); mprop_RD3(t3+1) = At_RD*Pc2_RD_3(t3+1)/c_RD; thrust_RD3(t3+1) = Isp_RD_3(t3+1)*g0*mprop_RD3(t3+1)/1000; dt_3=dt_3+.2; time3(t3+1)=t3+.2; end
for t4=230:238; Pc2_RD_4(t4+1) = Pc_RD*(.75-(.05*dt_4)); Pe_RD_4(t4+1) = Pc2_RD_4(t4+1)*(1+((gamma_RD-1)/2)*Me_RD^2)^(gamma_RD/(1-gamma_RD)); Isp_RD_4(t4+1) = (lamda_RD*c_RD/g0)*(gamma_RD*sqrt((2/(gamma_RD-1))*((2/(gamma_RD+1))^((gamma_RD+1)/(gamma_RD-1)))*(1-((Pe_RD_4(t4+1)/Pc2_RD_4(t4+1))^((gamma_RD-1)/gamma_RD))))+(e_RD/Pc2_RD_4(t4+1))*(Pe_RD_4(t4+1)-Pa)); mprop_RD4(t4+1) = At_RD*Pc2_RD_4(t4+1)/c_RD; thrust_RD4(t4+1) = Isp_RD_4(t4+1)*g0*mprop_RD4(t4+1)/1000; dt_4=dt_4+.2; time4(t4+1)=t4+.2; end

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