Extracccion Liquido Liquido a Contra Corriente

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    Ingreso de Datos

    A: Solvente primario 100

    B:Solvente etra!tor 10

    C:Sol"to #i$tri%"i#o &R:Solvente etra!tor re!i!la#o 1'

    B1:Corriente B(R )'

    X*:Rela!ion m+$i!a $ol"to,$olvente primario

    $:Rela!ion m+$i!a $ol"to ,$olvente etra!tor

    Xin:Rela!ion m+$i!a $ol"to,$olvente primario 0.0&

    in:Rela!ion m+$i!a $ol"to ,$olvente etra!tor 0

    r:rela!ion ma$i!a $ol"to,etra!tor re!i!la#o 0.00/

    m2 3

    p 3

    4 )0

    CASO

    Relacio

    Etapas X

    E1 78ALUE9

    E2 78ALUE9

    E3 78ALUE9

    E4 78ALUE9E5 78ALUE9

    E6 78ALUE9

    E7 78ALUE9

    E8 78ALUE9

    E9 78ALUE9

    E10 78ALUE9

    #

    2

    4

    6

    8

    10

    12

    14

    00

    0.0&

    0.1

    0.1&

    0.)

    0.)&

    0./

    0./&

    0."?o@ en e$te !a$o "n valor #e )a= el ma=or etra!to

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    A

    40

    60

    80

    100

    120

    140160

    Relacio

    Etapas XE1 0.0)0'0;;

    E2 0.00"?o@ en e$te !a$o "n valor #e 0a= el ma=or etra!to

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    Relacio

    Etapas Xi

    E1 0.0&0;&13

    E2 0.00)11/

    E3 0.0/;0)

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    E7 0.013)&)&/1

    E8 0.01

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    #

    2

    4

    6

    8

    1012

    14

    A

    40

    60

    80

    100

    120

    140

    160

    R

    5

    7

    9

    11

    13

    15

    17

    00

    0.0&

    0.1

    0.1&

    )00

    0.0&

    0.1

    0.1&

    0.)

    :0

    0.0&

    0.1

    0.1&

    0.)

    0.)&

    C"an#o A e$ !on$tante = $e $im"la B enmenor >"?o@ en e$te !a$o "n valor #e )a= el ma=or etra!to

    C"an#o B e$ !on$tante = $e $im"la A enmenor >"?o@ en e$te !a$o "n valor #e 0a= el ma=or etra!to

    C"an#o $e $im"la R en menor !anti#a#@en e$te !a$o "n valor #e &@ $e onten#rael ma=or etra!to

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    EXTRACCION LIQUIDO - LI

    1 SIN RE5LU6O :RELACION DE EQUILIBRIO LINEAL

    es Molares %racciones &olares

    ' (i $i

    0.)'1//

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    (10 $i

    0.001/&

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    # (10 $i

    2 0.0013010// 0.))';'0

    4 0.0003''1)3 0.))&)101&)&

    6 0.000&0;''/ 0.)0'3'10'

    8 0.000)'))1

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    0.1

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    A!"E

    (10 $i

    0.001;)

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    UIDO A CONTRACORRIENTE

    Xi v$ i

    i v$ =i

    ;

    B v$ 10

    B v$ =1

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    IO LINEAL

    8 se enc+entra el &a$or e(tracto 0.)1/1

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    IO LINEAL

    B v$ =1

    A v$ 10

    A v$ =1

    R v$ 10

    R v$ =1

    i

    =i

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    O NO LINEAL

    $ i

    $ =i

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    DATOS INICIALES 8ARIABLES INTEREDIAS

    in 0.0';130& -A(B2 -130

    Xin 0.0& -AX* -&

    A 100 -B$ 0=in 0 B 30

    in 0

    B 10

    m2 3

    o#elo atri!al #el ro!e$o

    X1 X) X/ X

    E1 -130 30 0 0

    E) 100 -130 30 0E/ 0 100 -130 30

    E 0 0 100 -130

    E& 0 0 0 100

    E; 0 0 0 0

    E' 0 0 0 0

    E< 0 0 0 0

    E3 0 0 0 0

    E10 0 0 0 0

    X1 78ALUE9 78ALUE9 78ALUE9X) 78ALUE9 78ALUE9 78ALUE9

    X/ 78ALUE9 78ALUE9 78ALUE9

    X 78ALUE9 78ALUE9 78ALUE9

    X& 78ALUE9 78ALUE9 78ALUE9

    X; 78ALUE9 78ALUE9 78ALUE9

    X' 78ALUE9 78ALUE9 78ALUE9

    X< 78ALUE9 78ALUE9 78ALUE9

    X3 78ALUE9 78ALUE9 78ALUE9

    X10 78ALUE9 78ALUE9 78ALUE9

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    CASO 1 SIN RE5LU6O :RELACION DE EQUILIB

    X& X; X' X< X3 X10

    0 0 0 0 0 0

    0 0 0 0 0 00 0 0 0 0 0

    30 0 0 0 0 0

    -130 30 0 0 0 0

    100 -130 30 0 0 0

    0 100 -130 30 0 0

    0 0 100 -130 30 0

    0 0 0 100 -130 30

    0 0 0 0 100 -130

    78ALUE9 78ALUE9 78ALUE9 78ALUE9 78ALUE9 78ALUE978ALUE9 78ALUE9 78ALUE9 78ALUE9 78ALUE9 78ALUE9

    78ALUE9 78ALUE9 78ALUE9 78ALUE9 78ALUE9 78ALUE9

    78ALUE9 78ALUE9 78ALUE9 78ALUE9 78ALUE9 78ALUE9

    78ALUE9 78ALUE9 78ALUE9 78ALUE9 78ALUE9 78ALUE9

    78ALUE9 78ALUE9 78ALUE9 78ALUE9 78ALUE9 78ALUE9

    78ALUE9 78ALUE9 78ALUE9 78ALUE9 78ALUE9 78ALUE9

    78ALUE9 78ALUE9 78ALUE9 78ALUE9 78ALUE9 78ALUE9

    78ALUE9 78ALUE9 78ALUE9 78ALUE9 78ALUE9 78ALUE9

    78ALUE9 78ALUE9 78ALUE9 78ALUE9 78ALUE9 78ALUE9

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    IO LINEAL

    Bi

    X1 -&

    X) 0X/ 0

    X 0

    X& 0

    X; 0

    X' 0

    X< 0

    X3 0

    X10 0

    X

    78ALUE9 -& 78ALUE9 0.)'1//

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    i =i

    0.0&/0

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    CASO ) CODATOS INICIALES 8ARIABLES INTEREDIAS

    Xin 0.0& -A(Bm2 -130

    A 100 -AX* -&

    R 1' -B$ 0

    in 0 Bm 30

    B 10 A 100

    r 0.00/ -A(B1m2 -//

    B1 )' B1m )/

    m2 3 - rR -0.0&1

    X1 X) X/ X

    E1 -// )/ 0 0

    E) 100 -// )/ 0

    E/ 0 100 -// )/E 0 0 100 -//

    E& 0 0 0 100

    E; 0 0 0 0

    E' 0 0 0 0

    E< 0 0 0 0

    E3 0 0 0 0

    E10 0 0 0 0

    X1 78ALUE9 78ALUE9 78ALUE9X) 78ALUE9 78ALUE9 78ALUE9

    X/ 78ALUE9 78ALUE9 78ALUE9

    X 78ALUE9 78ALUE9 78ALUE9

    X& 78ALUE9 78ALUE9 78ALUE9

    X; 78ALUE9 78ALUE9 78ALUE9

    X' 78ALUE9 78ALUE9 78ALUE9

    X< 78ALUE9 78ALUE9 78ALUE9

    X3 78ALUE9 78ALUE9 78ALUE9

    X10 78ALUE9 78ALUE9 78ALUE9

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    N RE5LU6O R'2 :RELACION DE EQUILIBRIO LINEA

    X& X; X' X< X3

    0 0 0 0 0

    0 0 0 0 0

    0 0 0 0 0)/ 0 0 0 0

    -// )/ 0 0 0

    100 -// )/ 0 0

    0 100 -// 30 0

    0 0 100 -130 30

    0 0 0 100 -130

    0 0 0 0 100

    78ALUE9 78ALUE9 78ALUE9 78ALUE9 78ALUE978ALUE9 78ALUE9 78ALUE9 78ALUE9 78ALUE9

    78ALUE9 78ALUE9 78ALUE9 78ALUE9 78ALUE9

    78ALUE9 78ALUE9 78ALUE9 78ALUE9 78ALUE9

    78ALUE9 78ALUE9 78ALUE9 78ALUE9 78ALUE9

    78ALUE9 78ALUE9 78ALUE9 78ALUE9 78ALUE9

    78ALUE9 78ALUE9 78ALUE9 78ALUE9 78ALUE9

    78ALUE9 78ALUE9 78ALUE9 78ALUE9 78ALUE9

    78ALUE9 78ALUE9 78ALUE9 78ALUE9 78ALUE9

    78ALUE9 78ALUE9 78ALUE9 78ALUE9 78ALUE9

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    L

    X10 Bi

    0 X1 -&

    0 X) 0

    0 X/ 00 X 0

    0 X& 0

    0 X; 0

    0 X' -0.0&1

    0 X< 0

    30 X3 0

    -130 X10 0

    Bi X

    78ALUE9 78ALUE9 -& 78ALUE978ALUE9 78ALUE9 0 78ALUE9

    78ALUE9 78ALUE9 0 78ALUE9

    78ALUE9 78ALUE9 0 78ALUE9

    78ALUE9 78ALUE9 0 78ALUE9

    78ALUE9 78ALUE9 0 78ALUE9

    78ALUE9 78ALUE9 -0.0&1 78ALUE9

    78ALUE9 78ALUE9 0 78ALUE9

    78ALUE9 78ALUE9 0 78ALUE9

    78ALUE9 78ALUE9 0 78ALUE9

    0.1'&

    0.1