LEMBAR PERHITUNGAN

4
LEMBAR PERHITUNGAN Reaksi : CH 3 COOH + C 2 H 5 OH ↔ C 2 H 5 COOCH 3 + H 2 O A B C D t (menit) Volume Titran (ml) Ca Xa = 1-(Ca/Cao) 0 42.3 4.03 0,021 13 23.4 2.14 0,480 26 21.2 1.92 0,534 39 18.7 1.67 0,594 52 16.9 1.49 0,638 Cao= ρxVxkadarx 1000 BMx ml Cao= 1,039 x 72,02 x 0,99 x 1000 60 x 300 = 4,12 mol/L Cbo= ρxVxkadarx 1000 BMx ml Cbo= 0,807 x 226,25 x 0,96 x 1000 46 x 300 = 12,70 mol/L Ca= ( VxN ) NaoH−( VsampelxN.H 2 SO 4 ) Vsampel ¿ ( 0,5 xV )−( 5 x 0,2) 5

description

lembar perhitungan

Transcript of LEMBAR PERHITUNGAN

Page 1: LEMBAR PERHITUNGAN

LEMBAR PERHITUNGAN

Reaksi : CH3COOH + C2H5OH ↔ C2H5COOCH3 + H2O

A B C D

t (menit)Volume Titran

(ml) Ca Xa = 1-(Ca/Cao)

0 42.3 4.030,021

13 23.4 2.140,480

26 21.2 1.920,534

39 18.7 1.670,594

52 16.9 1.490,638

Cao= ρ xV x kadar x 1000BM x ml

Cao=1,039 x72,02 x0,99 x100060 x300

= 4,12 mol/L

Cbo= ρ xV x kadar x 1000BM x ml

Cbo=0,807 x 226,25 x 0,96 x100046 x300

= 12,70 mol/L

Ca=(VxN ) NaoH−(Vsampel x N .H 2SO 4)

Vsampel

¿(0,5 xV )−(5 x0,2)

5

= (0,1 x V.NaOH) – 0,2

Xa= 1- Ca

Ca0

Ca = CaO (1-Xa) = 4,12 (1-Xa)

Page 2: LEMBAR PERHITUNGAN

Cb = CbO – CaO.Xa = 12,70 – 4,12 Xa

Cc = Cao.Xa = 4,12 Xa

Cd = Ca0.Xa = 4,12 Xa

CboCao

= 12,704,12

= 3,08

-r a = -dCadt

= k1(Ca x Cb - Cc x CdK )

Cao x dXadt

= k1(Ca x Cb - Cc x CdK )

Cao x dXaodt

= k1(Cao(1-Xa ) x (Cbo - Cao x Xa ) - (Cao x Xa )(Cao x Xa )K )

Cao x dXadt

= k 1(Cao(1-Xa) x Cao(CboCao

- Xa) - Cao

2 x Xa

2

K )Cao x

dXadt

= k1(Cao(1-Xa ) x Cao(CboCao

- Xa) - Xa2

K )Cao x

dXadt

= k1 x Cao2 ((1-Xa ) x (CboCao

- Xa ) - Xa2

K )dXadt

= k1 x Cao ((1-Xa ) x ( M - Xa ) - Xa2

K )

Pada saat kesetimbangan

k = Cc x CdCa x Cb

= (Cao . Xa)(Cao .Xa )

Cbo(1-Xa )(Cbo-(Cao . Xa))

Mencari konstanta kesetimbangan

K = (Xae )2

(1-Xae )(M - Xae ) =

(0 ,638 )2

(1−0 ,638)(3 , 08−0 ,638 ) = 0,46

Mencari nilai Xa

Page 3: LEMBAR PERHITUNGAN

dXadt

= k1 x Cao ((1-Xa ) x ( M - Xa ) - Xa2

K )dXadt

= k1 x 4,12 ((1-Xa ) x (3 ,08 - Xa ) - Xa2

0 , 46 )dXadt

= k1 x (−4 ,82 )( Xa2+ 3,49Xa -2,63 )

−14 , 82

∫0

XadXa

(Xa2+ 3,49Xa - 2,63 ) = k1 ∫

0

t

dt

Selesaikan ruas kiri dengan partial fraction

-0,21∫0

XadXa( Xa + 0,67 )(Xa - 4,16 )

A( Xa + 0,67)

+B(Xa - 4,16 )

= -0,21

A= 0,043B= - 0,043

Sehingga persamaan menjadi :

∫0

Xa0 ,043( Xa + 0,67)

−0 ,043(Xa - 4,16 )

dXa = k1. t

0,043 x ln [(Xa + 0,67 )(-4,16 )(Xa - 4,16 )(0,67 ) ] = k1 . t ≈ y = mx

t (menit) Xa Y XY X2

0 0,021 -0.010 0 013 0,480 -0.094 -1.216 16926 0,534 -0.109 -2.836 67639 0,594 -0.130 -5.057 152152 0,638 -0.147 -7.635 2704

Dengan kalkulator didapatkan

k1 = m =

n∑ xy−∑ x∑ y

n∑ x2− (∑ x )2 = 5,86 x 10-4 mol/menit

K= k1/k2

Page 4: LEMBAR PERHITUNGAN

sehingga k2 =

5 ,86 x 10−4

0 ,46 = 12,74 x 10-4 mol/menit