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  • BI BO CO TH NGHIM THC HNH HA L

    BI 4. HP PH

    Danh sch nhm

    Tn MSSV

    H Hong Long Thnh K39.201.099

    Nguyn Thnh Lun K39.106.055

    V Hong Xun Nghi K39.106.071

    ng Th Thu Tho K39.106.101

    Bi Nguyn Minh Hiu K39.106.034

    I. MC CH TH NGHIM

    1. Kho st s hp th trn ranh gii cc pha rn v lng.

    2. Xy dng ng ng nhit hp ph Freundlich, trn c s xc nh cc hng s

    kinh nghim a v n.

    II. C S L THUYT

    S hp ph l hin tng thay i nng ca cht trn ranh gii pha so vi trong

    lng ca pha. S hp ph ph thuc vo bn cht cht hp ph v cht b hp ph, ph

    thuc vo nhit , vo nng dung dch (nu s hp ph xy ra trong pha lng) hoc p

    sut (nu s hp ph xy ra trong pha kh). Ngi ta phn bit 2 loi lc hp ph:

    Lc c bn cht vt l: lc Van der Waals.

    Lc c bn cht ha hc, ch yu biu hin khi s hp ph xy ra trn b mt

    cht rn. Khi , gia vt rn v cc phn t b hp ph hnh thnh lin kt

    cng ha tr hoc phi tr.

    Da vo 2 loi lc hp ph ny, ngi ta chia s hp ph thnh s hp ph vt l v s

    hp ph ha hc. S hp ph vt l t ph thuc vo nhit (nhit hp ph vo khong

    vi chc kJ i vi 1 mol) ; trong khi s hp ph ha hc li ph thuc kh nhiu vo

    nhit (nhit hp ph khong vi trm kJ i vi 1 mol).

    Trong s hp ph vt l, qu trnh hp ph c m t 1 cch nh lng bng

    phng trnh ng nhit hp ph ca Freundlich:

  • nCam

    x 1

    trong ,

    x l lng cht b hp ph bi 1 cht hp ph c khi lng m v nm cn

    bng vi dung dch c nng cht tan C

    a v n l nhng hng s c trng cho 1 qu trnh hp ph xc nh.

    Nu t m

    xln trc tung ; cn trc honh t C, th th thu c l 1 ng cong

    (xem Hnh 1).

    Thot u, s bin thin ca m

    xtheo C hu nh l ng thng, v khu vc nng

    nh, m

    x t l thun vi C, tc l y n = 1. khu vc nng cao,

    m

    xt ti gi tr hn,

    tc l xy ra s bo ha hon ton, iu ny ng vi trng hp khi ton b b mt cht

    hp ph b bao ph bi cc phn t cht b hp ph. y n

    1= 0. Ly logarit phng trnh

    ng nhit hp ph ta c:

    lgm

    x= lga +

    n

    1lgC

  • th thu c trong h ta (lg m

    x theo lgC) s l ng thng (Hnh 2). Da vo

    y ta c th xc nh c cc hng s a v n.

    Hnh 2. ng nhit hp th dng logarit

    III. HNG DN THC HNH

    T dung dch CH3COOH 2M pha long thnh cc dung dch c nng v dung tch

    theo bng di y:

    Bnh 1 2 3 4 5 6

    Th tch dung dch

    (ml)

    100 100 100 100 100 100

    Nng (mol/l) 0.0125 0.025 0.05 0.1 0.2 0.4

    c c nng chnh xc ca axit, phi chun dung dch axit va pha

    ra bng dung dch NaOH, vi phenolphtalein lm ch th. Mun vy, dng pipet ly

    20ml dung dch axit bnh 1 v 2 ; ly 10ml dung dch bnh 3 v 4 ; v 5ml dung dch

    bnh 5 v 6 em chun .

    Cn 3g than hot tnh nghin nh v cho vo mi bnh, lc k trong 30 pht. Lc qua

    giy lc. Ly nc lc vi lng nh ln chun trc mi bnh chun axit. Hiu

    kt qu gia 2 ln chun (sau khi quy v 100ml dung dch) cho ta lng axit x b

    hp ph bi 3g than trong 100ml dung dch.

  • IV. X L KT QU TH NGHIM

    Kt qu th nghim c ghi vo bng sau:

    Kt qu cha quy i:

    Th tch NaOH 0.1M tiu th chun

    axit ban u (ml)

    Th tch NaOH 0.1M tiu th chun

    axit sau hp ph (ml)

    2.5 1.3

    4.9 2.5

    4.8 2.9

    10.1 7.5

    10.3 8.2

    19.4 16.3

    Kt qu quy i:

    Th tch

    NaOH 0.1M

    tiu th

    chun

    axit ban u (

    quy i ra

    100ml)

    Th tch

    NaOH 0.1M

    tiu th

    chun axit

    sau hp ph (

    quy i ra

    100ml)

    x

    M (g) C (M) m

    x lg

    m

    x lgC Tnh theo

    s ml dd

    NaOH

    Tnh bng

    s gam

    axit

    12.5 6.5 6 0.036 3 0.0065 0.012 -1.92 -2.19

    24.5 12.5 12 0.072 3 0.0125 0.024 -1.62 -1.9

    48 29 19 0.114 3 0.029 0.038 -1.42 -1.53

    101 75 26 0.156 3 0.075 0.052 -1.28 -1.12

    206 164 40 0.24 3 0.164 0.08 -1.09 -0.79

    388 326 62 0.372 3 0.326 0.124 -0.91 -0.49

  • th m

    x theo C

    th lgm

    x theo lgC

    0

    0.02

    0.04

    0.06

    0.08

    0.1

    0.12

    0.14

    0 0.05 0.1 0.15 0.2 0.25 0.3 0.35

    Hnh 1. ng nhit hp ph x/m

    y = 1.7758x + 1.1021

    -2.5

    -2

    -1.5

    -1

    -0.5

    0

    -2.5 -2 -1.5 -1 -0.5 0

    Hnh 2. ng nhit hp ph dng logarit

    C

    Log x/m

    Log C

  • lgm

    x= lga +

    n

    1lgC

    T phng trnh ta c

    lga=1.1021 a= 12,65

    n

    1= 1.7758 n=0,5631