hw_06sol - Hw SOLUTIONS, \ to I2 G?) V[ SNg-HUQ'HTO‘ [4)...

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Unformatted text preview: Hw SOLUTIONS, \ to I2 G?) V[ SNg-HUQ'HTO‘ [4) N29: Km (9) W=M§+Mz \Q [364% Va,de fl. .— I‘ 2 (F- kSDM: Mails 0‘03 \: B+o.4os+o.0'sa “OAK 5+O,l§ -“ - NJ. SHL 5—- , 2 W W Foxr VJ“ UC\:%vO»EE )Ostcz {‘0 )Qet 1.2 08 0‘6 V1,V2.VL 0.4 0.2 Run 1 for Bridge mode] f l ..l I m ,-. "u ‘L; L") f\] igenvals.m the Wheatstone bridge A and B matrices. HWE—prB 1A" % Parameters Cl 0.01; C2: 0.01; R3= 500; R4: 1000; R; 2000; % State variable definitions % xljlll= v1 3H2): v2 m1): Vi: A: — ;/R3 — l/RLJ/Cl l/(RL*C1) ; L/(RL*C2) -(l/R4 + l/RLh/C2 j; E: [ 1/{33"’C1) ; l/(R4*C2) ]; B A: — 2500 0.0500 0.0500 «0.1500 B: 0 2000 0 1000 evals = U... ..h_ is. .....\, \H_-u:_‘_...‘.i . _ function xdot= BridgeEqsv2it,x} This file defines the Wheatstone bridge equations. HW6—pr3 % See script file 'Bridge_setup.m' for setup details. % See script file 'BridgeEioenvais.m' for matrix details. % Parameters % Cl— 0.01, % C2: 0.01: % R3: 500; % R4: 1030; % RL= 2003: % Input conditions if {t<2.0J 92C; % State variable definitions % xii]: v1 % x(2)= v2 % State equations A— [ —C.25 0.05 ; 0.05 —0.15 }: B: E 0.26 ; 0.10 E; U: [ Vin ]; return xdot as a column vector 0V3 Koot= A*x + 3*U: % Bridgensetup.m % variables: x 1]: % x{21= % % Run 1 49.0 :3: [3.0 0.122@;€fl, :0: [ O; O ]; _ ;.Iu [t,x = Gde23( a U1: x{:,l): v2: x(:,2); TL: v2 *v1, p;ct {t,v1,'k-',t,v2 Legendi'vl', ’VZ‘, ' xLabeli'time'g; ylabel{'v1,v2,vL‘); ;:le('Run 1 setup script file for Wheatstone bridge model HUE—prB TI 1 v2 J; ...
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This note was uploaded on 07/25/2008 for the course ME 457 taught by Professor Rosenberg during the Spring '07 term at Michigan State University.

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hw_06sol - Hw SOLUTIONS, \ to I2 G?) V[ SNg-HUQ'HTO‘ [4)...

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