Question

2. Design state space model of following systems: a) el is input and e2 is the output RI eo ei L en C, C₂ т R2 d) el is the i

c) ei and e2 are inputs and e4 is the output R lo M R L 000 RA

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Answer #1

for We know general mode of state space - .X AX+Bu Cx + Du 9- where y are output vector, u is mput vector x is space-state vaApplying KVL in the three loops we get (1) (R + Ver eo O L di te, e at H die Ħ (2) di = {le Llen - ez] i Re E. (3) Now applyi-6.6.) R, L + R, G dva tva dt but eq 5 in egna ; e₂ į - C₂ dvez) h dt e. Rg (7) R₂ C₂ avea It Nood, rearranging the terms ,ei 6 0 UL [oe. + е, Va. 0 ole Ver (2) - ire Ri must IL R2 LL 10 TC Hore we have two pass we elements & c so We have two state(2) IR R, tive Ldi - i R2 = 0 at - (3) IRRI KC:L. Now apply ng 1 iz itiri also ic = tire C dive. itir (4) dt. Now we get in eFR/L h + dir dt dve dt -VL - Ric eo Yo Vc YRIC IL ei 10 [oje lo Ve (3) - RI er T we have 2 passive ey ez amma Rz mm L Il Yiky(3). e = 1, R, tiny Ry. e i Ri tve = 14). -- Applying KCL, we get i + i - iRytic ic į + i - iR4 (5) but i, value from 4 & lrydic at -R₂ L -/ tu L + dva dt LO 1 C2 ol Ive 3 (41) VE no [1]• [0][: eq

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