Và{Cu(t)} {CH(t)} = qa(t)CH,A + 9B (t)CH,Bq (t)CH +rV V {Con (t)} = qa(t) Con.A + 9B (t)Con‚B − q(t)Con +rV dt 1 [CA-C 9

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Va Cu T Ch T Qa T Ch A 9b T Ch Bq T Ch Rv V Con T Qa T Con A 9b T Con B Q T Con Rv Dt 1 Ca C 9 1 (308.07 KiB) Viewed 50 times

Và{Cu(t)} {CH(t)} = qa(t)CH,A + 9B (t)CH,Bq (t)CH +rV V {Con (t)} = qa(t) Con.A + 9B (t)Con‚B − q(t)Con +rV dt 1 [CA-C 9Amax Св - Савтах й(s) d(s) + ū(s)] Cmax q* Cmax and a(s) P/s. J y(s) = ST+11 q* Y(S) = --Y(s) d(s) = 2/5. CA²-C². Aman Eman. + Cg-c 9th alman Cmax D Woman стал & ft.. 20 d S Den 0 t 1 STA] qo S 24 48-C - qman P (²-5) 97 (mar y(t) = (A²-C² qman, α(1-e²T) + (B-²² g/m²n B (1-e² ;-~) Cmax. Cmax of y(t) = (1-é man (CA ²_²²) α + (₁₂²_c²) } (5²-8") }). Gman q* 5) Using MATLAB, produce a unit step response for the output y(t) and verify the result by comparing it with the analytical result derived in 4). Select the time scales so that both the transients and the steady state output are visible.