St.Xavier's College
Maitighar, Kathmandu
Nepal
Simulation and Modeling
LAB REPORT -03
SUBMITTED BY:
VK Pandey
07BScIT043
Theory:
Chemical reaction exhibits dynamic equilibrium. Combination reaction is accomplished by decomposition reaction.
At steady state condition rate of forward reaction and backward reaction is same.
CH1+CH2=CH3
Let us consider
Amount of CH1=c1
Amount of CH2=c2
Amount of CH3=c3
Rate of increase of c1,c2 and c3 can be expressed as
-dc1(t)/dt=k1C1C2
-dc2(t)/dt=k1C1C2
-dc3/dt=k2C1C2
At time (t)
dc1(t)/dt=k2c3(t) – k1c1(t)c2(t)
dc2(t)/dt=k2c3(t)-k1c1(t)c2(t)
dc3(t)/dt=-[k2c3(t)-k1c1(t) +k2c3(t)-k1c1(t)c2(t)]
=2k1c1(t)c2(t)-2k2c3(t)
At time (t+∆t)
c1(t+∆t)=c1(t)+[dc1/dt](∆t).
= c1(t)+[k2c3(∆t)-k1c1(∆t).c2(∆t)]
c2(t+∆t)=c2(t)+[k2c3(∆t)-k1c1(∆t).c2(∆t)].
c3(t+∆t)= c3(t)+[2.k1.c1(∆t).c2(∆t )-2.k2.c3(∆t)].
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