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HEMISKI Zbirka re{eni zada~i REAKTORI 3

HEMISKI Zbirka re{eni zada~i REAKTORI 3

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^etvrti del. Idealen ceven <strong>re</strong>aktor (PFR)<br />

No namesto da crtame grafik, }e pobarame <strong>re</strong>{<strong>eni</strong>e na<br />

ravenkata (7), nejziniot dife<strong>re</strong>ncijalen oblik, so koristewe na<br />

solverot za dife<strong>re</strong>ncijalni ravenki od POLYMATH, pri {to vo<br />

programata }e gi vneseme ravenkata (9) i izrazot za ramnote`nata<br />

konverzija (8). Na ovoj na~in site <strong>re</strong>zultati }e se dobijat<br />

odedna{ i, isto taka, }e mo`eme da crtame koi sakame grafici.<br />

Se dobivaat slednive <strong>re</strong>zultati (programa, izve{taj so <strong>re</strong>zultati<br />

i grafici):<br />

POLYMATH Results<br />

Calculated values of the DEQ variables<br />

Variable initial value minimal value maximal value final value<br />

t 0 0 1 1<br />

X 0 0 0.4500853 0.4500853<br />

T 273 273 336.01194 336.01194<br />

k 0.1354456 0.1354456 8.4312494 8.4312494<br />

K 265.84456 0.8184651 265.84456 0.8184651<br />

Xe 0.9962525 0.4500857 0.9962525 0.4500857<br />

ODE Report (RKF45)<br />

Diffe<strong>re</strong>ntial equations as ente<strong>re</strong>d by the user<br />

[1] d(X)/d(t) = k*(1-X-(X/K))<br />

Explicit equations as ente<strong>re</strong>d by the user<br />

[1] T = 273+140*X<br />

[2] k = 5*(10^8)*exp(-6014/T)<br />

[3] K = 20*exp(-28.252*(T-298)/T)<br />

[4] Xe = K/(1+K)<br />

(h)<br />

X()<br />

X * ()<br />

251

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