141_1_EE141-lec

141_1_EE141-lec - t = tf(3[1 4 3 step(t xlabel'Time(s'FontSize,14 ylabel'Amplitude'FontSize,14 title'Step Response'FontSize,14 ax1 = gca

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t = tf(3,[1 4 3]) step(t,'.-') xlabel('Time (s)','FontSize',14) ylabel('Amplitude','FontSize',14) title('Step Response','FontSize',14) ax1 = gca; set(ax1,'XColor','k','YColor','k','FontSize',14); grid g %% hold t = tf(3*100/3,[1 4 100]) step(t,'r.--') xlabel('Time (s)','FontSize',14) ylabel('Amplitude','FontSize',14) title('Step Response','FontSize',14) ax1 = gca; set(ax1,'XColor','k','YColor','k','FontSize',14); s legend('Negative Real Roots','Complex Roots (-ve real part)') l %% % t = tf([3/5 3],[1 4 3]) step(t,'r.--') hold t = tf(3,[1 4 3]) step(t,'.-') xlabel('Time (s)','FontSize',14) ylabel('Amplitude','FontSize',14) title('Step Response','FontSize',14) ax1 = gca; set(ax1,'XColor','k','YColor','k','FontSize',14); grid g legend('No Zeros','Zero at -5') l %% % t = tf(3/100*[1 100],[1 4 3]) step(t,'r.--') hold t = tf(3,[1 4 3]) step(t,'.-') xlabel('Time (s)','FontSize',14) ylabel('Amplitude','FontSize',14) title('Step Response','FontSize',14) ax1 = gca; set(ax1,'XColor','k','YColor','k','FontSize',14);
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This note was uploaded on 05/21/2011 for the course EE 141 taught by Professor Balakrishnan during the Spring '07 term at UCLA.

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141_1_EE141-lec - t = tf(3[1 4 3 step(t xlabel'Time(s'FontSize,14 ylabel'Amplitude'FontSize,14 title'Step Response'FontSize,14 ax1 = gca

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