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. . DH 0 7 Konsidera wan stagnant lay epsi r f n n - v latil s lv epsi nt we tik

.. DH07
Konsidera wan stagnant lay\epsi r f nn-vlatil slv\epsi nt we tik L. Di slv\epsi nt lay\epsi r de r\epsi st pan wan slab f kmpnt A. Kmpnt A de slv insay di slv\epsi nt lay\epsi r pan wan knstant r\epsi t we RsA insay yunit d\epsi m f(ml/\epsi ria t\epsi m). na di tp pan di slv\epsi nt layt, kmpnt A de evapret away. di konsantreshn f A insay di slv\epsi nt na di tp s\epsi f kin riliyt to di pat pan di pr\epsi shn f A na di \epsi ya wit wan patishn kfish\epsi nt (K), so dat C
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(L)=KP,n di da wan dn
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(L) we dn kl). Di fluks we A de fa frm di slvnt sfays na mas transfm limited, so dat N
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(L)=k we dn kl
c
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K[P
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(L)P
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(\infty )], usay k
c
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na di mas transfm kfish\epsi nt in yunit d\epsi m f(l\epsi nt/t\epsi m). di gol na f fn di stedi-stet knsantreshn profayl insay di slv\epsi nt lay\epsi r as fnshn f di dislushn r\epsi t, RsA, difyushn kfish\epsi nt, D
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,n di mas transfm kfishin, k
c
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. y: y 1. Rayt wan knsavayshn ikwshn f kmpnnt A na di slvnt.(3pts)2. Stet yu asmpshn dn.(6 pts)3. Yuz yu asmpshn f mek di knsavayshn ikwshn simpul. (4 pts)4. Rayt di bda kndishn f dis prblm.(6pts)5. Identify di konstitutiv ikwyulet we nid f slv dis prblm.(2pts)6. Rayt di ODE n B.C.s we nid f fn di stedi-stet knsntreshn profayl f dis sistm.(4 pts)7. Nn-dimnshnal di ODE n bda kndishn dn.(15 pts)8. Us dimnshnls paramita dn kin kmt frm n-dimnshnalayz di ODE n bnda kndishn dn?(4 pts)9. Tink bt di limitin kes we difyushn de fast pas mas transfm n dislshn. Aw di prblm go izi? (2pt) Wetin na di stedi-stet knsntreshn profayl f A f dis kes? (10 pts) Inklud wan skech. (1 pt)10. Tink bt da limitin kes we mas transfm de fast pas difyushn. Assume se di knsntreshn f A na y=L na lk ziro. Sho wetin mek dis na gud asmpshn.(5 pts) Wetin na di stedi-stet knsntreshn profayl f A f dis kes? (10 pts) Sketch wan knsntreshn profayl bays pan yu slvishn.(3 pts).

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