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7. LAMPIRAN
Lampiran 1. Kurva Standar
Lampiran 2. Perhitungan
2.1. Persetase Recovery Kadmium (Cd)
2.2. Jumlah Logam Cd yang Terserap oleh Fraksi Terlarut
y = 1,4165x + 0,8673 R2= 0,971
y = 0,8673x + 1,4165 R² = 0,971
0 2 4 6 8 10 12
0 2 4 6 8 10 12
Series1
2.2.1. Konsentrasi 10%
2.2.1.1. Ukuran Partikel 40 mesh
Ulangan 1
Ulangan 2
Ulangan 3
Ulangan 4
Ulangan 5
2.2.1.2. Ukuran Partikel 80 mesh
Ulangan 1
Ulangan 2
Ulangan 3
Ulangan 4
Ulangan 5
2.2.1.3. Ukuran Partikel 100 mesh
Ulangan 1
Ulangan 2
Ulangan 3
Ulangan 4
Ulangan 5
2.2.2. Konsentrasi 15%
2.2.2.1. Ukuran Partikel 40 mesh
Ulangan 1
Ulangan 2
Ulangan 3
Ulangan 4
Ulangan 5
2.2.2.2. Ukuran Partikel 80 mesh
Ulangan 1
Ulangan 2
Ulangan 3
Ulangan 4
Ulangan 5
2.2.2.3. Ukuran Partikel 100 mesh
Ulangan 1
Ulangan 2
Ulangan 3
Ulangan 4
Ulangan 5
2.2.3. Konsentrasi 20%
Ulangan 1
Ulangan 2
Ulangan 3
Ulangan 4
Ulangan 5
2.2.2.2. Ukuran Partikel 80 mesh
Ulangan 1
Ulangan 2
Ulangan 3
Ulangan 4
Ulangan 5
2.2.2.3. Ukuran Partikel 100 mesh
Ulangan 1
Ulangan 2
Ulangan 3
Ulangan 4
Ulangan 5
2.2.4. Kontrol
2.2.4.1. Konsentrasi 10%
Ulangan 1
Ulangan 2
Ulangan 3
Ulangan 4
Ulangan 5
2.2.4.2. Konsentrasi 15%
Ulangan 1
Ulangan 2
Ulangan 3
Ulangan 4
Ulangan 5
2.2.4.3. Konsentrasi 20%
Ulangan 1
Ulangan 2
Ulangan 3
Ulangan 4
Ulangan 5
2.3. Jumlah Logam Cd yang Terserap oleh Fraksi Tidak Tidak Terlarut
y = 1,4165 + 0,8673x R2= 0,971
2.3.1. Konsentrasi 10%
2.3.1.1. Ukuran Partikel 40 mesh
Ulangan 1
Ulangan 2
Ulangan 3
Ulangan 4
Ulangan 5
Jumlah
2.3.1.2. Ukuran Partikel 80 mesh
Ulangan 1
Ulangan 2
Ulangan 3
Ulangan 4
× 0,86 × 5
Ulangan 5
2.3.1.3. Ukuran Partikel 100 mesh
Ulangan 1
8,63 × 0,86 × 5
Ulangan 2
Ulangan 3
Jumlah
Ulangan 4
Ulangan 5
2.3.2. Konsentrasi 15%
2.3.2.1. Ukuran Partikel 40 mesh
Ulangan 1
Ulangan 2
Jumlah
Ulangan 3
Ulangan 4
Ulangan 5
2.3.2.2. Ukuran Partikel 80 mesh
Ulangan 1
Ulangan 2
Ulangan 3
Ulangan 4
Ulangan 5
2.3.2.3. Ukuran Partikel 100 mesh
Ulangan 1
Ulangan 2
Ulangan 3
Ulangan 4
Ulangan 5
× 1,23 × 5
2.3.3. Konsentrasi 20%
2.3.3.1. Ukuran Partikel 40 mesh
Ulangan 1
Ulangan 2
Ulangan 3
Ulangan 4
6,55 × 1,68 × 5
Ulangan 5
2.3.3.2. Ukuran Partikel 80 mesh
Ulangan 1
8,4 × 1,62 × 5
Ulangan 2
Ulangan 3
= 67,79
Ulangan 4
Ulangan 5
2.3.3.3. Ukuran Partikel 100 mesh
Ulangan 1
Ulangan 2
,16
Ulangan 3
Ulangan 4
Ulangan 5
2.3.4. Kontrol
2.3.4.2.1. Konsentrasi 10%
Ulangan 1
Ulangan 2
Ulangan 3
Ulangan 4
Ulangan 5
2.3.4.2.2. Konsentrasi 15%
Ulangan 1
Ulangan 2
Ulangan 3
Ulangan 4
Ulangan 5
2.3.4.2.3. Konsentrasi 20%
Ulangan 1
Ulangan 2
Ulangan 3
Ulangan 4
Ulangan 5
Lampiran 3. Hasil Normalitas Data
3.1. Tabel Normalitas Fraksi Terlarut, Tidak Terlarut dan Total
Tests of Normal ity
Stat istic df Sig. Stat istic df Sig.
Kolmogorov -Smirnova Shapiro-Wilk
Stat istic df Sig. Stat istic df Sig.
Kolmogorov -Smirnova Shapiro-Wilk
This is a lower bound of t he true signif icance. *.
Lillief ors Signif icance Correct ion a.
3.2. Tabel Normalitas Kontrol (Terlarut, Tidak Terlarut dan Total)
Lampiran 4. Tabel Deskriptif Statistik
4.1. Tabel Deskriptif Statistik Fraksi Terlarut
Tests of Normali ty
Stat istic df Sig. Stat istic df Sig.
Kolmogorov -Smirnova Shapiro-Wilk
This is a lower bound of t he true signif icance. *.
4.2. Tabel Deskriptif Statistik Fraksi Tidak Terlarut
4.3. Tabel Deskriptif Statistik Fraksi Total
4.4. Tabel Deskriptif Statistik Kontrol (Fraksi Terlarut, Tidak Terlarut dan Total)
Descriptives
5 37.03900 .913540 .408548 35.90469 38.17331 35.832 38.002
5 13.23500 1.566150 .700404 11.29037 15.17963 10.564 14.574
5 7.76720 1.019355 .455869 6.50150 9.03290 6.334 8.820
15 19.34707 13.200600 3.408380 12.03682 26.65732 6.334 38.002
5 32.38040 .662887 .296452 31.55732 33.20348 31.425 33.224
5 57.93600 1.726478 .772105 55.79229 60.07971 56.232 60.400
5 79.01360 1.900449 .849907 76.65388 81.37332 76.463 81.410
15 56.44333 19.787218 5.109038 45.48554 67.40113 31.425 81.410
5 69.41960 1.305491 .583833 67.79862 71.04058 67.957 70.584
5 71.17080 1.773797 .793266 68.96834 73.37326 69.560 74.088
5 86.78060 2.670402 1.194240 83.46486 90.09634 82.797 89.289
15 75.79033 8.287203 2.139747 71.20103 80.37963 67.957 89.289
10% 15% 20% Total 10% 15% 20% Total 10% 15% 20% Total Terlarut
Tidak_Terlarut
Total
N Mean Std. Dev iat ion Std. Error Lower Bound Upper Bound 95% Conf idence Interv al f or
Mean
Minimum Maximum
5.1. Tabel Two-Way Anova Fraksi Terlarut
5.2. Tabel Two-Way Anova Fraksi Tidak Terlarut
Levene's Test of Equali ty of Error Variancesa
Dependent Variable: Terlarut
2.191 8 36 .052
F df 1 df 2 Sig.
Tests the null hy pothesis that the error v ariance of t he dependent v ariable is equal across groups.
Design:
Intercept+Konsentrasi+Mesh+Konsentrasi * Mesh a.
Tests of Between-Subjects Effects
Dependent Variable: Terlarut
2968.466a 8 371.058 26.789 .000
23763.158 1 23763.158 1715.615 .000
1457.793 2 728.896 52.624 .000
1060.421 2 530.211 38.279 .000
450.253 4 112.563 8.127 .000
498.640 36 13.851
27230.264 45
3467.106 44
Source
Corrected Model Intercept Konsentrasi Mesh
Konsentrasi * Mesh Error
Total
Corrected Total
Ty pe I II Sum
of Squares df Mean Square F Sig.
R Squared = . 856 (Adjusted R Squared = .824) a.
Levene's Test of Equali ty of Error Variancesa
Dependent Variable: Tidak_Terlarut
4.556 8 36 .001
F df 1 df 2 Sig.
Tests the null hy pothesis that the error v ariance of t he dependent v ariable is equal across groups.
Design:
5.3. Tabel Two-Way Anova Total
of Squares df Mean Square F Sig.
R Squared = . 988 (Adjusted R Squared = .985) a.
Levene's Test of Equali ty of Error Variancesa
Dependent Variable: Total
1.012 8 36 .444
F df 1 df 2 Sig.
Tests the null hy pothesis that the error v ariance of t he dependent v ariable is equal across groups.
Design:
of Squares df Mean Square F Sig.
Lampiran 6. Tabel Post Hoc
6.1. Tabel Post Hoc Fraksi Terlarut
Test of Homogeneity of Variances
Squares df Mean Square F Sig.
Terl arut
Means f or groups in homogeneous subset s are display ed. Based on Ty pe III Sum of Squares
The error t erm is Mean Square(Error) = 13.851. Uses Harmonic Mean Sample Size = 15.000. a.
6.2. Tabel Post Hoc Fraksi Tidak Terlarut
Means f or groups in homogeneous subset s are display ed. Based on Ty pe III Sum of Squares
The error t erm is Mean Square(Error) = 13.851. Uses Harmonic Mean Sample Size = 15.000. a.
Means f or groups in homogeneous subset s are display ed. Based on Ty pe III Sum of Squares
The error t erm is Mean Square(Error) = 5.930.
Uses Harmonic Mean Sample Size = 15.000. a.
Means f or groups in homogeneous subsets are display ed. Based on Ty pe III Sum of Squares
The error term is Mean Square(Error) = 5.930.
Uses Harmonic Mean Sample Size = 15.000. a.
6.4. Tabel Post Hoc Kontrol (Fraksi Terlarut)
Means f or groups in homogeneous subset s are display ed. Based on Ty pe III Sum of Squares
The error t erm is Mean Square(Error) = 21.021.
Uses Harmonic Mean Sample Size = 15.000. a.
Means f or groups in homogeneous subset s are display ed. Based on Ty pe III Sum of Squares
The error t erm is Mean Square(Error) = 21.021.
Uses Harmonic Mean Sample Size = 15.000. a.
Means f or groups in homogeneous subset s are display ed.
6.6. Tabel Post Hoc Kontrol (Fraksi Total)
Tidak_Terlarut
Duncana
5 33.2300
5 52.6600
5 78.3840
1.000 1.000 1.000
Konsentrasi 10% 15% 20% Sig.
N 1 2 3
Subset f or alpha = .05
Means f or groups in homogeneous subset s are display ed.
Uses Harmonic Mean Sample Size = 5.000. a.
Total
Duncana
5 63.6740
5 71.0860
5 90.5500
1.000 1.000 1.000
Konsentrasi 10% 15% 20% Sig.
N 1 2 3
Subset f or alpha = .05
Means f or groups in homogeneous subset s are display ed.
