Facility ID Combustor ID

90% Fuel 

Category

CO Average

(ppm @ 3% 

O2) Rank

In top 

12%

ILWesternILUniv Boiler #2 CO 216.5 1 Yes

ILWesternILUniv Boiler #3 CO 216.5 2 Yes

Danville Correctional Center Permit –IL CO 270 3 No

Danville Correctional Center Permit –IL CO 270 4 No

Danville Correctional Center Permit –IL CO 270 5 No

Logan Correctional Center Permit –IL CO 270 6 No

Logan Correctional Center Permit –IL CO 270 7 No

Logan Correctional Center Permit -IL CO 270 8 No

Vienna Correctional Center Permit -IL CO 270 9 No

Vienna Correctional Center Permit –IL CO 270 10 No

Cedar Lane Farms 2 Permit -OH CO 480 11 No

Cedar Lane Farms 5 Permit -OH CO 480 12 No

Cedar Lane Farms 9 Permit -OH CO 600 13 No

APPENDIX A-1: Coal CO Emission Test and Permit Data Ranked for MACT Floor 

Analysis
Facility ID Combustor ID

90% Fuel 

Category

Hg Average 

(lb/mmBtu) Rank

In top 

12%

MASaintGobain EU-523-01 Mercury (Hg) 1.05E-06 1 Yes

VAUofRichmond #4 Mercury (Hg) 1.42E-06 2 No

AKClearAirForceStation EU ID 3 Mercury (Hg) 1.45E-06 3 No

IAMidAmericanEnergyRiverside393 Boilers 7 & 8 Mercury (Hg) 2.95E-06 4 No

OHDenisonUniversity B&W Boiler (B001) Mercury (Hg) 4.30E-06 5 No

INLawrenceburgDistillers EU-96, # 6 Boiler Mercury (Hg) 5.59E-06 6 No

APPENDIX A-2: Coal Hg Emission Test Data Ranked for MACT Floor Analysis
Appendix B-1a: Existing Source Coal CO Run Data for MACT Floor Analysis

Facility ID Combustor ID Test ID Test Date

CO

(ppm @ 3% O2) ln(value)

NonDetect?ND 

Value

ND < 

Avg Rank

ILWesternILUniv Boiler #2 Sample #1 6/29/2000 249.3 5.5 0 N/A N/A 1

ILWesternILUniv Boiler #2 Sample #2 6/29/2000 268.4 5.6 0 N/A N/A 1

ILWesternILUniv Boiler #2 Sample #3 6/29/2000 131.7 4.9 0 N/A N/A 1

ILWesternILUniv Boiler #3 Sample #1 6/29/2000 249.3 5.5 0 N/A N/A 2

ILWesternILUniv Boiler #3 Sample #2 6/29/2000 268.4 5.6 0 N/A N/A 2

ILWesternILUniv Boiler #3 Sample #3 6/29/2000 131.7 4.9 0 N/A N/A 2
Appendix B-1b: Existing Source Coal CO Test Averages and Calculation of UPL

Data Type

ET

Data Type

EF

Data Type

FA

Number of sources with test 

data 2

n 6

n-1 4

Max ND 3x DL

0 0

ND

1

99% UPL Calc

Average of natural log of test 

run values (μ) 5.330534653

Variance of natural log of test 

runs (σ2) 0.122559949

m (test runs in test condition) 3

Numerator for calculation of 

flatness of z distribution (β2z) 5.354790287

Denominator for calculation 

of flatness of z distribution 

(β2z) 0.051002218

Flatness of z distribution 

(β2z) 106.991322

Skewness of z distribution 

(√β1z) 0.652610925

Go to tab distribution for 99 percentile, which reads in (β2z) and (√β1z)

normalization

>0.99

Smallest value in column A 

that is larger than 

normalization 0.990827402

z 3.484

exp (μ + (σ/2)) 219.6015191

exp (2μ + σ2) 48224.8272

exp (σ2) - 1 0.130386883

(σ2/n) + [σ4/(2(n - 1))] 0.021928752

Square root term 168.47

UPL 415.25
Test Averages and Emission Factors

ND ND1 ND < Avg In top 12%?

MACT Floor 

FuelCat

Combustor 

Design Rank FacilityID

CombustorID_

common Data Source Source Tab

Pollutant_N

ame TestID

TestDate_c

ommon

NonDetect?Averaging 

Value ln (average)

Number of test 

runs in 

average

Num test 

runs - 1 Data Type Fuel

Avg of ln of 

test runs

0 N/A N/A YES Coal 1 ILWesternILUniv Boiler #2 ICR Phase I Organic HAP and CO (2) CO 216.4588835 5.377400615 3 2 ET 5.33053465

0 N/A N/A YES Coal 1 ILWesternILUniv Boiler #3 ICR Phase I Organic HAP and CO (2) CO 216.4588835 5.377400615 3 2 ET 5.33053465
Appendix B-1c : Existing Source Coal CO Calculation of "z" Distribution

Normal 

distribution

∆z z

VLOOKUP 0.101 106.9913 0.652611

1.26026E-05 -5 =f(a) 2060.196 1.48672E-06

5.04133E-05 1 -4.899 1874.689 2.45094E-06

0.000106409 2 -4.798 1701.35 3.9995E-06

0.00018826 3 -4.697 1539.66 6.46025E-06

0.000306334 4 -4.596 1389.111 1.03291E-05

0.000474381 5 -4.495 1249.206 1.63472E-05

0.000710297 6 -4.394 1119.458 2.56093E-05

0.001036892 7 -4.293 999.3923 3.97118E-05

0.001482592 8 -4.192 888.5437 6.09553E-05

0.002081971 9 -4.091 786.4585 9.26132E-05

0.002875931 10 -3.99 692.6936 0.000139285

0.00391135 11 -3.889 606.8168 0.000207351

0.005239961 12 -3.788 528.4066 0.000305546

0.006916202 13 -3.687 457.0525 0.000445674

0.008993791 14 -3.586 392.3547 0.000643469

0.011520813 15 -3.485 333.9243 0.000919619

0.014533188 16 -3.384 281.3831 0.001300942

0.018046537 17 -3.283 234.3637 0.001821704

0.02204666 18 -3.182 192.5098 0.002525035

0.026479093 19 -3.081 155.4757 0.003464389

0.031238514 20 -2.98 122.9264 0.004704958

0.036159072 21 -2.879 94.53808 0.006324913

0.041007023 22 -2.778 69.99742 0.008416337

0.045477243 23 -2.677 49.00206 0.011085658

0.049195316 24 -2.576 31.26045 0.014453386

0.05172677 25 -2.475 16.49185 0.018652949

0.052594718 26 -2.374 4.426347 0.023828414

0.053882861 27 -2.273 -5.19515 0.030130931

0.057799774 28 -2.172 -12.6209 0.03771375

0.064754985 29 -2.071 -18.0884 0.046725789

0.075046422 30 -1.97 -21.8243 0.057303789

0.088810417 31 -1.869 -24.0443 0.069563239

0.105974845 32 -1.768 -24.9534 0.083588399

0.126220802 33 -1.667 -24.7459 0.099421884

0.148958442 34 -1.566 -23.605 0.117054396

0.173322127 35 -1.465 -21.7033 0.136415346

0.198188951 36 -1.364 -19.2025 0.157365126

0.222222817 37 -1.263 -16.2535 0.179689839

0.24394387 38 -1.162 -12.9963 0.203099244

0.261820278 39 -1.061 -9.56014 0.227228529

0.27437657 40 -0.96 -6.06347 0.251644341

0.280310169 41 -0.859 -2.61387 0.275855243

0.282014411 42 -0.758 0.691884 0.299326439

0.291982775 43 -0.657 3.767837 0.321498297

0.310375127 44 -0.556 6.538861 0.341807853

0.336840447 45 -0.455 8.940646 0.359712192

0.370511909 46 -0.354 10.9197 0.37471238

0.410044249 47 -0.253 12.43337 0.386376486

0.453691984 48 -0.152 13.44979 0.394360216

0.499422781 49 -0.051 13.94795 0.398423793

0.545056522 50 0.05 13.91765 0.398443914

0.58841779 51 0.151 13.35949 0.394419966

0.627488048 52 0.252 12.28493 0.386474058

0.660543772 53 0.353 10.71623 0.374844865

0.686268371 54 0.454 8.686463 0.359875719

0.703828545 55 0.555 6.239538 0.34199778

0.71290955 56 0.656 3.430181 0.32170943

 

  

2 4

1 3 2

336

1 3

6 24

z z

z z

z z

      

    

 

2z 1z

( )z
Appendix B-1c : Existing Source Coal CO Calculation of "z" Distribution

Normal 

distribution

∆z z

VLOOKUP 0.101 106.9913 0.652611

 

  

2 4

1 3 2

336

1 3

6 24

z z

z z

z z

      

    

 

2z 1z

( )z

0.713708077 57 0.757 0.323938 0.299553264

0.720530468 58 0.858 -3.00282 0.276092166

0.733926768 59 0.959 -6.46291 0.25188591

0.752567463 60 1.06 -9.95831 0.227469632

0.774956129 61 1.161 -13.3802 0.203335281

0.799546551 62 1.262 -16.6089 0.17991684

0.824851153 63 1.363 -19.514 0.157579839

0.84953245 64 1.464 -21.9541 0.136615273

0.872471782 65 1.565 -23.7772 0.117237788

0.892812421 66 1.666 -24.8202 0.099587708

0.909976963 67 1.767 -24.9095 0.083736272

0.923661298 68 1.868 -23.8605 0.069693339

0.933809275 69 1.969 -21.4777 0.05741676

0.940573347 70 2.07 -17.5549 0.046822635

0.944266822 71 2.171 -11.8752 0.037795734

0.945313192 72 2.272 -4.21049 0.030199481

0.94642917 73 2.373 5.677753 0.023885038

0.949204979 74 2.474 18.03908 0.018699163

0.953156032 75 2.575 33.13383 0.014490659

0.95784231 76 2.676 51.23315 0.011115369

0.962885819 77 2.777 72.61901 0.008439746

0.967979565 78 2.878 97.58422 0.006343145

0.972889335 79 2.979 126.4324 0.004718997

0.977449895 80 3.08 159.4779 0.003475077

0.981557324 81 3.181 197.0462 0.002533081

0.985159072 82 3.282 239.4731 0.001827693

0.988243129 83 3.383 287.1057 0.001305351

0.990827402 84 3.484 340.3017 0.000922829

0.992950051 85 3.585 399.4296 0.00064578

0.994661255 86 3.686 464.8688 0.00044732

0.99601662 87 3.787 537.0094 0.000306705

0.997072236 88 3.888 616.2525 0.000208159

0.997881242 89 3.989 703.0099 0.000139842

0.998491683 90 4.09 797.7043 9.29928E-05

0.998945414 91 4.191 900.7691 6.12113E-05

0.999277764 92 4.292 1012.649 3.98826E-05

0.999517754 93 4.393 1133.798 2.5722E-05

0.99968865 94 4.494 1264.683 1.64209E-05

0.999808691 95 4.595 1405.781 1.03767E-05

0.999891885 96 4.696 1557.579 6.49066E-06

0.999948785 97 4.797 1720.575 4.01874E-06

0.999987199 98 4.898 1895.279 2.46298E-06

1 99 4.999 2082.211 1.49417E-06
distribution of Z

Absolute values

Cumulative normalization

0.003062934 0.003062934 0.000154678 0.000154678 1.26026E-05

0.00459475 0.00459475 0.00046407 0.000618748 5.04133E-05

0.006804555 0.006804555 0.00068726 0.001306008 0.000106409

0.009946585 0.009946585 0.001004605 0.002310613 0.00018826

0.014348251 0.014348251 0.001449173 0.003759786 0.000306334

0.020421077 0.020421077 0.002062529 0.005822315 0.000474381

0.028668494 0.028668494 0.002895518 0.008717833 0.000710297

0.039687632 0.039687632 0.004008451 0.012726284 0.001036892

0.054161405 0.054161405 0.005470302 0.018196586 0.001482592

0.072836426 0.072836426 0.007356479 0.025553065 0.002081971

0.096481811 0.096481811 0.009744663 0.035297728 0.002875931

0.125823879 0.125823879 0.012708212 0.048005939 0.00391135

0.16145248 0.16145248 0.0163067 0.06431264 0.005239961

0.203696388 0.203696388 0.020573335 0.084885975 0.006916202

0.252468159 0.252468159 0.025499284 0.110385259 0.008993791

0.30708315 0.30708315 0.031015398 0.141400657 0.011520813

0.366063093 0.366063093 0.036972372 0.17837303 0.014533188

0.426941322 0.426941322 0.043121074 0.221494103 0.018046537

0.486093972 0.486093972 0.049095491 0.270589594 0.02204666

0.538628208 0.538628208 0.054401449 0.324991044 0.026479093

0.578363662 0.578363662 0.05841473 0.383405773 0.031238514

0.59794513 0.59794513 0.060392458 0.443798232 0.036159072

0.589121878 0.589121878 0.05950131 0.503299541 0.041007023

0.54322008 0.54322008 0.054865228 0.558164769 0.045477243

0.451819335 0.451819335 0.045633753 0.603798522 0.049195316

0.307621626 0.307621626 0.031069784 0.634868306 0.05172677

0.105472841 0.105472841 0.010652757 0.645521063 0.052594718

-0.156534788 0.156534788 0.015810014 0.661331077 0.053882861

-0.47598237 0.47598237 0.048074219 0.709405296 0.057799774

-0.845195595 0.845195595 0.085364755 0.794770051 0.064754985

-1.250613025 1.250613025 0.126311916 0.921081967 0.075046422

-1.672597425 1.672597425 0.16893234 1.090014307 0.088810417

-2.08581715 2.08581715 0.210667532 1.300681839 0.105974845

-2.460283986 2.460283986 0.248488683 1.549170522 0.126220802

-2.763072614 2.763072614 0.279070334 1.828240856 0.148958442

-2.960669223 2.960669223 0.299027592 2.127268447 0.173322127

-3.021810488 3.021810488 0.305202859 2.432471306 0.198188951

-2.920589762 2.920589762 0.294979566 2.727450872 0.222222817

-2.639537195 2.639537195 0.266593257 2.994044129 0.24394387

-2.172336912 2.172336912 0.219406028 3.213450157 0.261820278

-1.525837621 1.525837621 0.1541096 3.367559757 0.27437657

-0.721049537 0.721049537 0.072826003 3.44038576 0.280310169

0.207099044 0.207099044 0.020917003 3.461302763 0.282014411

1.211353305 1.211353305 0.122346684 3.583649447 0.291982775

2.235034177 2.235034177 0.225738452 3.809387899 0.310375127

3.21605942 3.21605942 0.324822001 4.134209901 0.336840447

4.091748091 4.091748091 0.413266557 4.547476458 0.370511909

4.803960575 4.803960575 0.485200018 5.032676476 0.410044249

5.304062385 5.304062385 0.535710301 5.568386777 0.453691984

5.557195685 5.557195685 0.561276764 6.129663541 0.499422781

5.545401376 5.545401376 0.560085539 6.68974908 0.545056522

5.269251063 5.269251063 0.532194357 7.221943437 0.58841779

4.747808486 4.747808486 0.479528657 7.701472094 0.627488048

4.016923765 4.016923765 0.4057093 8.107181395 0.660543772

3.126047135 3.126047135 0.315730761 8.422912155 0.686268371

2.13390819 2.13390819 0.215524727 8.638436882 0.703828545

1.103521538 1.103521538 0.111455675 8.749892558 0.71290955

 

  

2 4

1 3 2

336

( ) 1 3 ( )

6 24

z z

G

z z

f z z z z

 



    

     

 

1

( ) 2 ( ) ( )

2

M

i

i

x

f a f x f b



  

      
distribution of Z

Absolute values

Cumulative normalization

 

  

2 4

1 3 2

336

( ) 1 3 ( )

6 24

z z

G

z z

f z z z z

 



    

     

 

1

( ) 2 ( ) ( )

2

M

i

i

x

f a f x f b



  

      

0.097036809 0.097036809 0.009800718 8.759693275 0.713708077

-0.829055309 0.829055309 0.083734586 8.843427862 0.720530468

-1.62791521 1.62791521 0.164419436 9.007847298 0.733926768

-2.26521286 2.26521286 0.228786499 9.236633797 0.752567463

-2.720665472 2.720665472 0.274787213 9.511421009 0.774956129

-2.988222238 2.988222238 0.301810446 9.813231455 0.799546551

-3.07500917 3.07500917 0.310575926 10.12380738 0.824851153

-2.999265448 2.999265448 0.30292581 10.42673319 0.84953245

-2.787582161 2.787582161 0.281545798 10.70827899 0.872471782

-2.471789593 2.471789593 0.249650749 10.95792974 0.892812421

-2.085831142 2.085831142 0.210668945 11.16859868 0.909976963

-1.662917041 1.662917041 0.167954621 11.33655331 0.923661298

-1.23317984 1.23317984 0.124551164 11.46110447 0.933809275

-0.82196839 0.82196839 0.083018807 11.54412328 0.940573347

-0.448830246 0.448830246 0.045331855 11.58945513 0.944266822

-0.127154591 0.127154591 0.012842614 11.60229775 0.945313192

0.135613354 0.135613354 0.013696949 11.61599469 0.94642917

0.337315729 0.337315729 0.034068889 11.65006358 0.949204979

0.48013102 0.48013102 0.048493233 11.69855682 0.953156032

0.569475333 0.569475333 0.057517009 11.75607382 0.95784231

0.612886028 0.612886028 0.061901489 11.81797531 0.962885819

0.618990867 0.618990867 0.062518078 11.88049339 0.967979565

0.596634017 0.596634017 0.060260036 11.94075343 0.972889335

0.554198206 0.554198206 0.055974019 11.99672745 0.977449895

0.499133856 0.499133856 0.050412519 12.04713996 0.981557324

0.437683467 0.437683467 0.04420603 12.09134599 0.985159072

0.374773864 0.374773864 0.03785216 12.12919816 0.988243129

0.314040309 0.314040309 0.031718071 12.16091623 0.990827402

0.257943808 0.257943808 0.026052325 12.18696855 0.992950051

0.207945053 0.207945053 0.02100245 12.207971 0.994661255

0.164703656 0.164703656 0.016635069 12.22460607 0.99601662

0.128278225 0.128278225 0.012956101 12.23756217 0.997072236

0.098310148 0.098310148 0.009929325 12.2474915 0.997881242

0.074180754 0.074180754 0.007492256 12.25498375 0.998491683

0.055137234 0.055137234 0.005568861 12.26055261 0.998945414

0.040387058 0.040387058 0.004079093 12.26463171 0.999277764

0.02916358 0.02916358 0.002945522 12.26757723 0.999517754

0.020767219 0.020767219 0.002097489 12.26967472 0.99968865

0.014587318 0.014587318 0.001473319 12.27114804 0.999808691

0.010109713 0.010109713 0.001021081 12.27216912 0.999891885

0.006914538 0.006914538 0.000698368 12.27286748 0.999948785

0.004668026 0.004668026 0.000471471 12.27333896 0.999987199

0.00311118 0.00311118 0.000157115 12.27349607 1

618.9488397
Appendix B-2a: Coal Hg Run Data for MACT Floor Analysis

Facility ID Combustor ID Test ID Test Date

Hg

(lb/mmBtu) ln(value)

NonDetect? ND Value ND < Avg Rank

MASaintGobain EU-523-01 Sample #1 3/8/2006 0.00000075 -14.10 N/A N/A 1

MASaintGobain EU-523-01 Sample #2 3/8/2006 0.0000012 -13.63 N/A N/A 1

MASaintGobain EU-523-01 Sample #3 3/8/2006 0.0000012 -13.63 N/A N/A 1
Appendix B-2b: Existing Source Coal Hg Test Averages and Calculation of UPL

Data Type

ET

Data Type

EF

Data Type

FA

Number of sources with test 

data 1

n 3

n-1 2

Max ND 3x DL

0 0

ND

1

99% UPL Calc

Average of natural log of test 

run values (μ) -13.78985688

Variance of natural log of 

test runs (σ2) 0.073634471

m (test runs in test condition) 3

Numerator for calculation of 

flatness of z distribution 

(β2z) 4.312908339

Denominator for calculation 

of flatness of z distribution 

(β2z) 0.017516965

248.2132222

Flatness of z distribution 

(β2z)

0.490985255

Skewness of z distribution 

(√β1z)

Go to tab distribution for 99 percentile, which reads in (β2z) and (√β1z)

normalization

>0.99

Smallest value in column A 

that is larger than 

normalization 0.99080891

z 3.484

exp (μ + (σ/2)) 1.06446E-06

exp (2μ + σ2) 1.13308E-12

exp (σ2) - 1 0.076413273

(σ2/n) + [σ4/(2(n - 1))] 0.025900332

Square root term 7.2379E-07

UPL 1.91E-06
Test Averages

ND ND1 ND < Avg In top 12%?

MACT Floor 

FuelCat

Combustor 

Design Rank FacilityID

CombustorID_

common Data Source Source Tab

Pollutant_Na

me TestID

TestDate_co

mmon Non-Detect?

Averaging 

Value ln (average)

Number of 

test runs in 

average

Num test 

runs - 1 Data Type Fuel

Avg of log of 

test runs

0 N/A N/A YES Coal 1 MASaintGobain EU-523-01 Mercury (Hg) 1.05E-06 -13.76672039 3 2 ET -13.789857
Appendix B-2c : Existing Source Coal Hg Calculation of "z" Distribution

Normal 

distribution

∆z z

VLOOKUP 0.101 248.2132 0.490985

1.27617E-05 -5 =f(a) 4875.829 1.48672E-06

5.10529E-05 1 -4.899 4437.157 2.45094E-06

0.000107765 2 -4.798 4027.23 3.9995E-06

0.000190671 3 -4.697 3644.822 6.46025E-06

0.000310277 4 -4.596 3288.736 1.03291E-05

0.000480522 5 -4.495 2957.796 1.63472E-05

0.000719548 6 -4.394 2650.856 2.56093E-05

0.001050482 7 -4.293 2366.794 3.97118E-05

0.001502155 8 -4.192 2104.511 6.09553E-05

0.002109636 9 -4.091 1862.938 9.26132E-05

0.002914425 10 -3.99 1641.028 0.000139285

0.003964097 11 -3.889 1437.761 0.000207351

0.005311171 12 -3.788 1252.141 0.000305546

0.007010932 13 -3.687 1083.201 0.000445674

0.009117959 14 -3.586 929.9956 0.000643469

0.01168114 15 -3.485 791.6071 0.000919619

0.014737034 16 -3.384 667.1427 0.001300942

0.018301605 17 -3.283 555.7352 0.001821704

0.022360526 18 -3.182 456.5429 0.002525035

0.026858531 19 -3.081 368.7497 0.003464389

0.031688592 20 -2.98 291.565 0.004704958

0.036682002 21 -2.879 224.2235 0.006324913

0.04160076 22 -2.778 165.9857 0.008416337

0.046133864 23 -2.677 116.1375 0.011085658

0.049899221 24 -2.576 73.99033 0.014453386

0.052452789 25 -2.475 38.88109 0.018652949

0.053306231 26 -2.374 10.17225 0.023828414

0.054658688 27 -2.273 -12.7482 0.030130931

0.05870434 28 -2.172 -30.4668 0.03771375

0.065868284 29 -2.071 -43.5446 0.046725789

0.076464336 30 -1.97 -52.5169 0.057303789

0.090644251 31 -1.869 -57.8938 0.069563239

0.108349974 32 -1.768 -60.1598 0.083588399

0.129274382 33 -1.667 -59.7736 0.099421884

0.152836196 34 -1.566 -57.1688 0.117054396

0.17817432 35 -1.465 -52.7533 0.136415346

0.204165723 36 -1.364 -46.9094 0.157365126

0.229469137 37 -1.263 -39.9939 0.179689839

0.252594413 38 -1.162 -32.3383 0.203099244

0.271994585 39 -1.061 -24.2483 0.227228529

0.286174834 40 -0.96 -16.0042 0.251644341

0.293809969 41 -0.859 -7.86093 0.275855243

0.293860166 42 -0.758 -0.04763 0.299326439

0.302046566 43 -0.657 7.231905 0.321498297

0.318654089 44 -0.556 13.79943 0.341807853

0.343354322 45 -0.455 19.50223 0.359712192

0.37529984 46 -0.354 24.21309 0.37471238

0.413160723 47 -0.253 27.83034 0.386376486

0.455202278 48 -0.152 30.27778 0.394360216

0.499398317 49 -0.051 31.50478 0.398423793

0.543570511 50 0.05 31.48619 0.398443914

0.585541525 51 0.151 30.2224 0.394419966

0.623288087 52 0.252 27.7393 0.386474058

0.65508019 53 0.353 24.0883 0.374844865

0.67959411 54 0.454 19.34633 0.359875719

0.695989794 55 0.555 13.61585 0.34199778

0.703946987 56 0.656 7.024808 0.32170943

0.704235243 57 0.757 -0.2733 0.299553264

 

  

2 4

1 3 2

336

1 3

6 24

z z

z z

z z

      

    

 

2z 1z

( )z
Appendix B-2c : Existing Source Coal Hg Calculation of "z" Distribution

Normal 

distribution

∆z z

VLOOKUP 0.101 248.2132 0.490985

 

  

2 4

1 3 2

336

1 3

6 24

z z

z z

z z

      

    

 

2z 1z

( )z

0.712108841 58 0.858 -8.09949 0.276092166

0.726519979 59 0.959 -16.2492 0.25188591

0.746136327 60 1.06 -24.4925 0.227469632

0.769457052 61 1.161 -32.5737 0.203335281

0.794930518 62 1.262 -40.2119 0.17991684

0.821063366 63 1.363 -47.1004 0.157579839

0.846512604 64 1.464 -52.9071 0.136615273

0.870154914 65 1.565 -57.2744 0.117237788

0.891130206 66 1.666 -59.8192 0.099587708

0.908859313 67 1.767 -60.1328 0.083736272

0.923038088 68 1.868 -57.7811 0.069693339

0.933612058 69 1.969 -52.3043 0.05741676

0.940736907 70 2.07 -43.2174 0.046822635

0.944730483 71 2.171 -30.0094 0.037795734

0.946021801 72 2.272 -12.1443 0.030199481

0.946941818 73 2.373 10.93978 0.023885038

0.949564193 74 2.474 39.83006 0.018699163

0.953397884 75 2.575 75.13934 0.014490659

0.957996692 76 2.676 117.5059 0.011115369

0.962976911 77 2.777 167.5936 0.008439746

0.968026443 78 2.878 226.0918 0.006343145

0.972906645 79 2.979 293.7153 0.004718997

0.977448563 80 3.08 371.2044 0.003475077

0.981545232 81 3.181 459.3252 0.002533081

0.98514169 82 3.282 558.8689 0.001827693

0.988224073 83 3.383 670.6526 0.001305351

0.99080891 84 3.484 795.5186 0.000922829

0.992933372 85 3.585 934.3349 0.00064578

0.994646962 86 3.686 1087.995 0.00044732

0.996004845 87 3.787 1257.418 0.000306705

0.997062849 88 3.888 1443.548 0.000208159

0.99787397 89 3.989 1647.355 0.000139842

0.9984862 90 4.09 1869.836 9.29928E-05

0.998941386 91 4.191 2112.01 6.12113E-05

0.999274885 92 4.292 2374.924 3.98826E-05

0.99951576 93 4.393 2659.652 2.5722E-05

0.999687321 94 4.494 2967.289 1.64209E-05

0.999807851 95 4.595 3298.96 1.03767E-05

0.999891399 96 4.696 3655.812 6.49066E-06

0.99994855 97 4.797 4039.021 4.01874E-06

0.999987139 98 4.898 4449.786 2.46298E-06

1 99 4.999 4889.331 1.49417E-06
distribution of Z

Absolute values

Cumulative normalization

0.00724899 0.00724899 0.000366074 0.000366074 1.27617E-05

0.010875205 0.010875205 0.001098396 0.00146447 5.10529E-05

0.016106917 0.016106917 0.001626799 0.003091268 0.000107765

0.023546452 0.023546452 0.002378192 0.00546946 0.000190671

0.03396964 0.03396964 0.003430934 0.008900394 0.000310277

0.048351827 0.048351827 0.004883534 0.013783928 0.000480522

0.067886473 0.067886473 0.006856534 0.020640462 0.000719548

0.093989563 0.093989563 0.009492946 0.030133408 0.001050482

0.128281029 0.128281029 0.012956384 0.043089791 0.001502155

0.172532636 0.172532636 0.017425796 0.060515588 0.002109636

0.228570542 0.228570542 0.023085625 0.083601212 0.002914425

0.298120665 0.298120665 0.030110187 0.1137114 0.003964097

0.382586678 0.382586678 0.038641254 0.152352654 0.005311171

0.482754408 0.482754408 0.048758195 0.201110849 0.007010932

0.598423451 0.598423451 0.060440769 0.261551618 0.009117959

0.727976963 0.727976963 0.073525673 0.335077291 0.01168114

0.867914022 0.867914022 0.087659316 0.422736607 0.014737034

1.012384891 1.012384891 0.102250874 0.524987481 0.018301605

1.152786606 1.152786606 0.116431447 0.641418929 0.022360526

1.277492414 1.277492414 0.129026734 0.770445662 0.026858531

1.371800729 1.371800729 0.138551874 0.908997536 0.031688592

1.418194019 1.418194019 0.143237596 1.052235132 0.036682002

1.396991726 1.396991726 0.141096164 1.193331296 0.04160076

1.28746082 1.28746082 0.130033543 1.323364839 0.046133864

1.069410805 1.069410805 0.108010491 1.431375331 0.049899221

0.725246939 0.725246939 0.073249941 1.504625271 0.052452789

0.242388551 0.242388551 0.024481244 1.529106515 0.053306231

-0.384115673 0.384115673 0.038795683 1.567902198 0.054658688

-1.149018132 1.149018132 0.116050831 1.683953029 0.05870434

-2.034653938 2.034653938 0.205500048 1.889453077 0.065868284

-3.009417753 3.009417753 0.303951193 2.19340427 0.076464336

-4.027281876 4.027281876 0.406755469 2.60015974 0.090644251

-5.028657511 5.028657511 0.507894409 3.108054148 0.108349974

-5.942806167 5.942806167 0.600223423 3.708277571 0.129274382

-6.691864061 6.691864061 0.67587827 4.384155841 0.152836196

-7.196359504 7.196359504 0.72683231 5.110988151 0.17817432

-7.381899393 7.381899393 0.745571839 5.85655999 0.204165723

-7.186501338 7.186501338 0.725836635 6.582396625 0.229469137

-6.567881399 6.567881399 0.663356021 7.245752646 0.252594413

-5.509903205 5.509903205 0.556500224 7.80225287 0.271994585

-4.027376633 4.027376633 0.40676504 8.20901791 0.286174834

-2.168478566 2.168478566 0.219016335 8.428034245 0.293809969

-0.014256503 0.014256503 0.001439907 8.429474152 0.293860166

2.325045127 2.325045127 0.234829558 8.66430371 0.302046566

4.716754235 4.716754235 0.476392178 9.140695887 0.318654089

7.01518999 7.01518999 0.708534189 9.849230076 0.343354322

9.072946149 9.072946149 0.916367561 10.76559764 0.37529984

10.7529872 10.7529872 1.086051707 11.85164934 0.413160723

11.94035289 11.94035289 1.205975642 13.05762499 0.455202278

12.55225446 12.55225446 1.2677777 14.32540269 0.499398317

12.54548237 12.54548237 1.267093719 15.59249641 0.543570511

11.92031808 11.92031808 1.203952127 16.79644853 0.585541525

10.72051854 10.72051854 1.082772372 17.87922091 0.623288087

9.029374286 9.029374286 0.911966803 18.79118771 0.65508019

6.962274679 6.962274679 0.703189743 19.49437745 0.67959411

4.656589263 4.656589263 0.470315516 19.96469297 0.695989794

2.259947058 2.259947058 0.228254653 20.19294762 0.703946987

-0.081868629 0.081868629 0.008268732 20.20121635 0.704235243

 

  

2 4

1 3

2

336

( ) 1 3 ( )

6 24

z z

G

z z

f z z z z

 



    

     

 

1

( ) 2 ( ) ( )

2

M

i

i

x

f a f x f b



  

      
distribution of Z

Absolute values

Cumulative normalization

 

  

2 4

1 3

2

336

( ) 1 3 ( )

6 24

z z

G

z z

f z z z z

 



    

     

 

1

( ) 2 ( ) ( )

2

M

i

i

x

f a f x f b



  

      

-2.23620494 2.23620494 0.225856699 20.42707305 0.712108841

-4.092952178 4.092952178 0.41338817 20.84046122 0.726519979

-5.571299937 5.571299937 0.562701294 21.40316251 0.746136327

-6.623391801 6.623391801 0.668962572 22.07212508 0.769457052

-7.234798472 7.234798472 0.730714646 22.80283973 0.794930518

-7.422071301 7.422071301 0.749629201 23.55246893 0.821063366

-7.227917415 7.227917415 0.730019659 24.28248859 0.846512604

-6.714725835 6.714725835 0.678187309 24.9606759 0.870154914

-5.957258094 5.957258094 0.601683067 25.56235897 0.891130206

-5.03529893 5.03529893 0.508565192 26.07092416 0.908859313

-4.026957944 4.026957944 0.406722752 26.47764691 0.923038088

-3.003146065 3.003146065 0.303317753 26.78096466 0.933612058

-2.023550547 2.023550547 0.204378605 26.98534327 0.940736907

-1.134227944 1.134227944 0.114557022 27.09990029 0.944730483

-0.366751224 0.366751224 0.037041874 27.13694217 0.946021801

0.261297066 0.261297066 0.026391004 27.16333317 0.946941818

0.744788776 0.744788776 0.075223666 27.23855684 0.949564193

1.088818549 1.088818549 0.109970673 27.34852751 0.953397884

1.306121663 1.306121663 0.131918288 27.4804458 0.957996692

1.414447674 1.414447674 0.142859215 27.62330501 0.962976911

1.434133084 1.434133084 0.144847441 27.76815245 0.968026443

1.386041465 1.386041465 0.139990188 27.90814264 0.972906645

1.289964186 1.289964186 0.130286383 28.03842902 0.977448563

1.163507822 1.163507822 0.11751429 28.15594331 0.981545232

1.021441081 1.021441081 0.103165549 28.25910886 0.98514169

0.87543726 0.87543726 0.088419163 28.34752803 0.988224073

0.734127663 0.734127663 0.074146894 28.42167492 0.99080891

0.603375156 0.603375156 0.060940891 28.48261581 0.992933372

0.486681803 0.486681803 0.049154862 28.53177067 0.994646962

0.385656767 0.385656767 0.038951334 28.57072201 0.996004845

0.300486833 0.300486833 0.03034917 28.60107118 0.997062849

0.230369076 0.230369076 0.023267277 28.62433845 0.99787397

0.173881241 0.173881241 0.017562005 28.64190046 0.9984862

0.129278827 0.129278827 0.013057162 28.65495762 0.998941386

0.094718151 0.094718151 0.009566533 28.66452415 0.999274885

0.06841162 0.06841162 0.006909574 28.67143373 0.99951576

0.048725514 0.048725514 0.004921277 28.676355 0.999687321

0.0342322 0.0342322 0.003457452 28.67981246 0.999807851

0.023728631 0.023728631 0.002396592 28.68220905 0.999891399

0.016231762 0.016231762 0.001639408 28.68384846 0.99994855

0.010959712 0.010959712 0.001106931 28.68495539 0.999987139

0.007305497 0.007305497 0.000368928 28.68532432 1

1447.748775
Appendix C-1a: New Source Coal CO Run Data for MACT Floor Analysis

Facility ID Combustor ID Test ID Test Date

CO

(ppm @ 3% O2) ln(value)

NonDetect?ND 

Value

ND < 

Avg Rank

ILWesternILUniv Boiler #2 Sample #1 6/29/2000 249.3 5.5 0 N/A N/A 1

ILWesternILUniv Boiler #2 Sample #2 6/29/2000 268.4 5.6 0 N/A N/A 1

ILWesternILUniv Boiler #2 Sample #3 6/29/2000 131.7 4.9 0 N/A N/A 1
Appendix B-1b: Existing Source Coal CO Test Averages and Calculation of UPL

Data Type

ET

Data Type

EF

Data Type

FA

Number of sources with test 

data 1

n 3

n-1 2

Max ND 3x DL

0 0

ND

1

99% UPL Calc

Average of natural log of test 

run values (μ) 5.330534653

Variance of natural log of test 

runs (σ2) 0.153199936

m (test runs in test condition) 3

Numerator for calculation of 

flatness of z distribution (β2z) 6.088048011

Denominator for calculation 

of flatness of z distribution 

(β2z) 0.082228347

Flatness of z distribution 

(β2z) 76.03831235

Skewness of z distribution 

(√β1z) 0.743643391

Go to tab distribution for 99 percentile, which reads in (β2z) and (√β1z)

normalization

>0.99

Smallest value in column A 

that is larger than 

normalization 0.99083589

z 3.484

exp (μ + (σ/2)) 222.9917156

exp (2μ + σ2) 49725.30521

exp (σ2) - 1 0.165557992

(σ2/n) + [σ4/(2(n - 1))] 0.0569342

Square root term 224.00

UPL 483.13
Test Averages and Emission Factors

ND ND1 ND < Avg In top 12%?

MACT Floor 

FuelCat

Combustor 

Design Rank FacilityID

CombustorID_

common Data Source Source Tab

Pollutant_N

ame TestID

TestDate_c

ommon

NonDetect?Averaging 

Value ln (average)

Number of test 

runs in 

average

Num test 

runs - 1 Data Type Fuel

Avg of ln of 

test runs

0 N/A N/A YES Coal 1 ILWesternILUniv Boiler #2 ICR Phase I Organic HAP and CO (2) CO 216.4588835 5.377400615 3 2 ET 5.33053465

New source UPL is greater than existing source, so existing source UPL value is used for new source Coal CO.
Appendix B-1c : Existing Source Coal CO Calculation of "z" Distribution

Normal 

distribution

∆z z

VLOOKUP 0.101 76.03831 0.743643

1.24724E-05 -5 =f(a) 1442.046 1.48672E-06

4.98893E-05 1 -4.899 1312.094 2.45094E-06

0.000105297 2 -4.798 1190.674 3.9995E-06

0.000186282 3 -4.697 1077.421 6.46025E-06

0.000303095 4 -4.596 971.9795 1.03291E-05

0.000469331 5 -4.495 874.0003 1.63472E-05

0.000702681 6 -4.394 783.1422 2.56093E-05

0.001025688 7 -4.293 699.0713 3.97118E-05

0.001466442 8 -4.192 621.4618 6.09553E-05

0.002059097 9 -4.091 549.9949 9.26132E-05

0.002844049 10 -3.99 484.3599 0.000139285

0.003867581 11 -3.889 424.2535 0.000207351

0.00518075 12 -3.788 369.38 0.000305546

0.006837254 13 -3.687 319.4513 0.000445674

0.008890047 14 -3.586 274.187 0.000643469

0.011386476 15 -3.485 233.314 0.000919619

0.014361838 16 -3.384 196.5672 0.001300942

0.017831343 17 -3.283 163.6889 0.001821704

0.021780739 18 -3.182 134.4289 0.002525035

0.026156027 19 -3.081 108.5449 0.003464389

0.030853052 20 -2.98 85.80185 0.004704958

0.035708041 21 -2.879 65.97253 0.006324913

0.040490431 22 -2.778 48.83726 0.008416337

0.044899575 23 -2.677 34.18394 0.011085658

0.048566975 24 -2.576 21.80811 0.014453386

0.051065606 25 -2.475 11.51288 0.018652949

0.051927555 26 -2.374 3.108967 0.023828414

0.053184482 27 -2.273 -3.585312 0.030130931

0.057021398 28 -2.172 -8.744035 0.03771375

0.063835457 29 -2.071 -12.53368 0.046725789

0.073911929 30 -1.97 -15.11314 0.057303789

0.087374824 31 -1.869 -16.63367 0.069563239

0.104140763 32 -1.768 -17.23897 0.083588399

0.123881422 33 -1.667 -17.06511 0.099421884

0.146000118 34 -1.566 -16.24057 0.117054396

0.169627651 35 -1.465 -14.88622 0.136415346

0.193641353 36 -1.364 -13.11536 0.157365126

0.216709507 37 -1.263 -11.03364 0.179689839

0.237360836 38 -1.162 -8.739149 0.203099244

0.254076087 39 -1.061 -6.322364 0.227228529

0.265395853 40 -0.96 -3.866159 0.251644341

0.270036334 41 -0.859 -1.44581 0.275855243

0.273069793 42 -0.758 0.871009 0.299326439

0.284382405 43 -0.657 3.024222 0.321498297

0.304113582 44 -0.556 4.961356 0.341807853

0.331893607 45 -0.455 6.637536 0.359712192

0.366839706 46 -0.354 8.01549 0.37471238

0.407594166 47 -0.253 9.065544 0.386376486

0.452403011 48 -0.152 9.765626 0.394360216

0.499229491 49 -0.051 10.10126 0.398423793

0.545892929 50 0.05 10.06558 0.398443914

0.590220695 51 0.151 9.659316 0.394419966

0.630199635 52 0.252 8.89079 0.386474058

0.664113298 53 0.353 7.775934 0.374844865

0.6906529 54 0.454 6.338278 0.359875719

0.708992764 55 0.555 4.608953 0.34199778

0.718824785 56 0.656 2.626688 0.32170943

 

  

2 4

1 3 2

336

1 3

6 24

z z

z z

z z

      

    

 

2z 1z

( )z
Appendix B-1c : Existing Source Coal CO Calculation of "z" Distribution

Normal 

distribution

∆z z

VLOOKUP 0.101 76.03831 0.743643

 

  

2 4

1 3 2

336

1 3

6 24

z z

z z

z z

      

    

 

2z 1z

( )z

0.720350716 57 0.757 0.437815 0.299553264

0.726466206 58 0.858 -1.903735 0.276092166

0.739175074 59 0.959 -4.336431 0.25188591

0.757148739 60 1.06 -6.791139 0.227469632

0.778893375 61 1.161 -9.191128 0.203335281

0.802866585 62 1.262 -11.45207 0.17991684

0.827585311 63 1.363 -13.48202 0.157579839

0.85171674 64 1.464 -15.18145 0.136615273

0.874146531 65 1.565 -16.44323 0.117237788

0.894021512 66 1.666 -17.15262 0.099587708

0.910766757 67 1.767 -17.18729 0.083736272

0.924079375 68 1.868 -16.4173 0.069693339

0.933903131 69 1.969 -14.70511 0.05741676

0.940389141 70 2.07 -11.9056 0.046822635

0.943848283 71 2.171 -7.866018 0.037795734

0.944700729 72 2.272 -2.426035 0.030199481

0.945974171 73 2.373 4.582288 0.023885038

0.948875314 74 2.474 13.33449 0.018699163

0.952924035 75 2.575 24.01371 0.014490659

0.957684708 76 2.676 36.81068 0.011115369

0.962783484 77 2.777 51.92375 0.008439746

0.96791715 78 2.878 69.55884 0.006343145

0.972854825 79 2.979 89.92951 0.004718997

0.977434131 80 3.08 113.2569 0.003475077

0.98155352 81 3.181 139.7697 0.002533081

0.985162354 82 3.282 169.7044 0.001827693

0.988250128 83 3.383 203.3047 0.001305351

0.99083589 84 3.484 240.8224 0.000922829

0.992958642 85 3.585 282.5164 0.00064578

0.994669158 86 3.686 328.6536 0.00044732

0.996023453 87 3.787 379.5084 0.000306705

0.997077879 88 3.888 435.3625 0.000208159

0.997885731 89 3.989 496.5057 0.000139842

0.99849514 90 4.09 563.235 9.29928E-05

0.998947997 91 4.191 635.8552 6.12113E-05

0.999279635 92 4.292 714.6786 3.98826E-05

0.999519065 93 4.393 800.0251 2.5722E-05

0.999689532 94 4.494 892.2224 1.64209E-05

0.999809253 95 4.595 991.6056 1.03767E-05

0.999892212 96 4.696 1098.517 6.49066E-06

0.999948944 97 4.797 1213.308 4.01874E-06

0.99998724 98 4.898 1336.336 2.46298E-06

1 99 4.999 1467.966 1.49417E-06
distribution of Z

Absolute values

Cumulative normalization

0.002143918 0.002143918 0.000108268 0.000108268 1.24724E-05

0.003215864 0.003215864 0.000324802 0.00043307 4.98893E-05

0.004762103 0.004762103 0.000480972 0.000914042 0.000105297

0.006960406 0.006960406 0.000703001 0.001617043 0.000186282

0.010039662 0.010039662 0.001014006 0.002631049 0.000303095

0.0142875 0.0142875 0.001443037 0.004074087 0.000469331

0.020055692 0.020055692 0.002025625 0.006099712 0.000702681

0.027761358 0.027761358 0.002803897 0.008903609 0.001025688

0.037881358 0.037881358 0.003826017 0.012729626 0.001466442

0.050936781 0.050936781 0.005144615 0.017874241 0.002059097

0.067464063 0.067464063 0.00681387 0.024688111 0.002844049

0.087969266 0.087969266 0.008884896 0.033573007 0.003867581

0.112862559 0.112862559 0.011399118 0.044972126 0.00518075

0.142371129 0.142371129 0.014379484 0.05935161 0.006837254

0.176430847 0.176430847 0.017819515 0.077171125 0.008890047

0.214560028 0.214560028 0.021670563 0.098841688 0.011386476

0.255722602 0.255722602 0.025827983 0.124669671 0.014361838

0.298192703 0.298192703 0.030117463 0.154787134 0.017831343

0.339437743 0.339437743 0.034283212 0.189070346 0.021780739

0.376041719 0.376041719 0.037980214 0.22705056 0.026156027

0.403694045 0.403694045 0.040773099 0.267823658 0.030853052

0.41727049 0.41727049 0.042144319 0.309967978 0.035708041

0.411030819 0.411030819 0.041514113 0.35148209 0.040490431

0.378951535 0.378951535 0.038274105 0.389756195 0.044899575

0.315201098 0.315201098 0.031835311 0.421591506 0.048566975

0.214749193 0.214749193 0.021689668 0.443281175 0.051065606

0.074081746 0.074081746 0.007482256 0.450763431 0.051927555

-0.108028794 0.108028794 0.010910908 0.461674339 0.053184482

-0.329770365 0.329770365 0.033306807 0.494981146 0.057021398

-0.585646242 0.585646242 0.05915027 0.554131416 0.063835457

-0.866039917 0.866039917 0.087470032 0.641601448 0.073911929

-1.157092031 1.157092031 0.116866295 0.758467743 0.087374824

-1.44097787 1.44097787 0.145538765 0.904006508 0.104140763

-1.696645302 1.696645302 0.171361176 1.075367684 0.123881422

-1.901029908 1.901029908 0.192004021 1.267371704 0.146000118

-2.030709481 2.030709481 0.205101658 1.472473362 0.169627651

-2.063899568 2.063899568 0.208453856 1.680927218 0.193641353

-1.982632632 1.982632632 0.200245896 1.881173114 0.216709507

-1.774914489 1.774914489 0.179266363 2.060439477 0.237360836

-1.436621412 1.436621412 0.145098763 2.20553824 0.254076087

-0.972897034 0.972897034 0.0982626 2.303800841 0.265395853

-0.398834232 0.398834232 0.040282257 2.344083098 0.270036334

0.260715917 0.260715917 0.026332308 2.370415406 0.273069793

0.972282199 0.972282199 0.098200502 2.468615908 0.284382405

1.695830357 1.695830357 0.171278866 2.639894774 0.304113582

2.387602729 2.387602729 0.241147876 2.881042649 0.331893607

3.003503377 3.003503377 0.303353841 3.18439649 0.366839706

3.502713102 3.502713102 0.353774023 3.538170514 0.407594166

3.851174329 3.851174329 0.388968607 3.927139121 0.452403011

4.024583494 4.024583494 0.406482933 4.333622054 0.499229491

4.010570498 4.010570498 0.40506762 4.738689674 0.545892929

3.809827168 3.809827168 0.384792544 5.123482218 0.590220695

3.43605965 3.43605965 0.347042025 5.470524243 0.630199635

2.914768912 2.914768912 0.29439166 5.764915903 0.664113298

2.280992399 2.280992399 0.230380232 5.995296135 0.6906529

1.576251541 1.576251541 0.159201406 6.154497541 0.708992764

0.845030216 0.845030216 0.085348052 6.239845593 0.718824785

 

  

2 4

1 3

2

336

( ) 1 3 ( )

6 24

z z

G

z z

f z z z z

 



    

     

 

1

( ) 2 ( ) ( )

2

M

i

i

x

f a f x f b



  

      
distribution of Z

Absolute values

Cumulative normalization

 

  

2 4

1 3

2

336

( ) 1 3 ( )

6 24

z z

G

z z

f z z z z

 



    

     

 

1

( ) 2 ( ) ( )

2

M

i

i

x

f a f x f b



  

      

0.131148804 0.131148804 0.013246029 6.253091622 0.720350716

-0.525606442 0.525606442 0.053086251 6.306177873 0.726466206

-1.092285812 1.092285812 0.110320867 6.41649874 0.739175074

-1.544777951 1.544777951 0.156022573 6.572521313 0.757148739

-1.868880666 1.868880666 0.188756947 6.76127826 0.778893375

-2.060419384 2.060419384 0.208102358 6.969380618 0.802866585

-2.124493983 2.124493983 0.214573892 7.18395451 0.827585311

-2.07401771 2.07401771 0.209475789 7.393430299 0.85171674

-1.927767554 1.927767554 0.194704523 7.588134822 0.874146531

-1.708189887 1.708189887 0.172527179 7.760662 0.894021512

-1.439199233 1.439199233 0.145359123 7.906021123 0.910766757

-1.144176145 1.144176145 0.115561791 8.021582913 0.924079375

-0.844319872 0.844319872 0.085276307 8.106859221 0.933903131

-0.55745148 0.55745148 0.056302599 8.16316182 0.940389141

-0.297301936 0.297301936 0.030027496 8.193189316 0.943848283

-0.073265006 0.073265006 0.007399766 8.200589081 0.944700729

0.109448128 0.109448128 0.011054261 8.211643342 0.945974171

0.249343791 0.249343791 0.025183723 8.236827065 0.948875314

0.347974447 0.347974447 0.035145419 8.271972484 0.952924035

0.409164285 0.409164285 0.041325593 8.313298077 0.957684708

0.438223233 0.438223233 0.044260547 8.357558623 0.962783484

0.441221848 0.441221848 0.044563407 8.40212203 0.96791715

0.424377093 0.424377093 0.042862086 8.444984116 0.972854825

0.39357648 0.39357648 0.039751224 8.484735341 0.977434131

0.354048017 0.354048017 0.03575885 8.520494191 0.98155352

0.310167545 0.310167545 0.031326922 8.551821113 0.985162354

0.2653841 0.2653841 0.026803794 8.578624907 0.988250128

0.22223788 0.22223788 0.022446026 8.601070933 0.99083589

0.182443573 0.182443573 0.018426801 8.619497734 0.992958642

0.14701332 0.14701332 0.014848345 8.634346079 0.994669158

0.116397248 0.116397248 0.011756122 8.646102201 0.996023453

0.090624433 0.090624433 0.009153068 8.655255269 0.997077879

0.069432233 0.069432233 0.007012656 8.662267924 0.997885731

0.052376797 0.052376797 0.005290056 8.667557981 0.99849514

0.03892151 0.03892151 0.003931073 8.671489053 0.998947997

0.028503236 0.028503236 0.002878827 8.67436788 0.999279635

0.020578264 0.020578264 0.002078405 8.676446285 0.999519065

0.014651082 0.014651082 0.001479759 8.677926044 0.999689532

0.010289559 0.010289559 0.001039245 8.67896529 0.999809253

0.007130101 0.007130101 0.00072014 8.67968543 0.999892212

0.004875965 0.004875965 0.000492472 8.680177902 0.999948944

0.003291361 0.003291361 0.000332428 8.68051033 0.99998724

0.002193392 0.002193392 0.000110766 8.680621096 1

437.417714
Appendix C-2: New Source Coal Hg MACT Floor Analysis

The Coal Hg new source calculations are identical to existing source, see Appendix B-2 for full analysis.