DATA 605 Final Exam - Problem 1

pkges <- c("kableExtra", "ggplot2", "psych", "dplyr", "readr", "tidyverse")

# Loop through the packages
for (p in pkges) {
  # Check if package is installed
  if (!requireNamespace(p, quietly = TRUE)) {
    install.packages(p) #If the package is not installed, install the package
    
    library(p, character.only = TRUE) #Load the package
  } else {
    library(p, character.only = TRUE) #If the package is already installed, load the package
  }
}

Computational Mathematics

Your final is due by the end of the last week of class.  You should post your solutions to your GitHub account or RPubs.  You are also expected to make a short presentation via YouTube and post that recording to the board.  This project will show off your ability to understand the elements of the class.

Problem 1

Probability Density 1:  X~Gamma. 

Using R, generate a random variable \(X\) that has \(10,000\) random Gamma pdf values. A Gamma pdf is completely describe by \(n\) (a size parameter) and lambda (λ , a shape parameter).  Choose any \(n\) greater \(3\) and an expected value (λ) between \(2\) and \(10\) (you choose). 

Solution

To generate a random variable \(X\) that has \(10,000\) random Gamma pdf values with size parameter \(n\) and shape parameter \(\lambda\), I have used the rgamma() function in R as indicated in the code below.

The rgamma() function generates random values from a Gamma distribution, where shape is the shape parameter (equal to n in this case) and rate is the rate parameter (equal to \(1/λ\)). The n argument specifies the number of random values to generate.

The values of n and lambda can be adjusted to generate random values from different Gamma distributions.

set.seed(081282)


n <- 5    #Size parameter
lambda <- 7    #Lambda Rate/Shape parameter
observation_no <- 10000

X <- rgamma(observation_no, shape = n, rate = lambda)

df <- data.frame(cbind('The random variable x is : ', X))


df %>% kable() %>% 
kable_styling(bootstrap_options = "striped", font_size = 12) %>% 
scroll_box(height = "300px", width = "100%")
V1 X
The random variable x is : 1.13096697385109
The random variable x is : 0.948171262116528
The random variable x is : 0.87300745678047
The random variable x is : 0.581051143963487
The random variable x is : 0.378706255533962
The random variable x is : 0.510819948142862
The random variable x is : 0.603799769651433
The random variable x is : 1.08420415578894
The random variable x is : 0.633891195007788
The random variable x is : 0.705444883752412
The random variable x is : 1.0566525113371
The random variable x is : 0.810113606877696
The random variable x is : 0.838221298217623
The random variable x is : 0.914015746978185
The random variable x is : 0.863141013356375
The random variable x is : 0.895410186586518
The random variable x is : 0.866860569255499
The random variable x is : 1.2855320500042
The random variable x is : 0.531853456656628
The random variable x is : 0.525555321475309
The random variable x is : 0.366273621284142
The random variable x is : 1.62968031498555
The random variable x is : 0.592263691201701
The random variable x is : 0.646483321007452
The random variable x is : 0.883118382681942
The random variable x is : 0.553248979208472
The random variable x is : 1.12970694305607
The random variable x is : 0.26909232652907
The random variable x is : 1.16969045546177
The random variable x is : 1.56492042949984
The random variable x is : 0.708297974477294
The random variable x is : 0.947691737772829
The random variable x is : 0.901199702698829
The random variable x is : 0.842464037536126
The random variable x is : 0.356594111927243
The random variable x is : 0.59345403438727
The random variable x is : 1.02681780333231
The random variable x is : 1.10776357848367
The random variable x is : 0.351414959700787
The random variable x is : 1.17238501394563
The random variable x is : 1.57098183372493
The random variable x is : 0.238803333159581
The random variable x is : 0.539811903630623
The random variable x is : 0.565868835948212
The random variable x is : 0.473497243673778
The random variable x is : 0.352126256204267
The random variable x is : 1.03261011121487
The random variable x is : 0.752620120657559
The random variable x is : 0.9230682338447
The random variable x is : 0.38088824181673
The random variable x is : 1.08708529783328
The random variable x is : 0.312395192483121
The random variable x is : 0.593350062969261
The random variable x is : 2.64463432351496
The random variable x is : 1.32915340707712
The random variable x is : 1.02383582444862
The random variable x is : 0.552744286594023
The random variable x is : 0.653216348153635
The random variable x is : 1.12567103259732
The random variable x is : 0.465659450529985
The random variable x is : 1.0340850639215
The random variable x is : 0.599675305113863
The random variable x is : 0.409255907517822
The random variable x is : 1.14628401161446
The random variable x is : 1.00486414109172
The random variable x is : 0.854164054333892
The random variable x is : 0.804854457922509
The random variable x is : 0.671805130370554
The random variable x is : 0.209262923212515
The random variable x is : 0.500635933207617
The random variable x is : 0.390927637770627
The random variable x is : 1.19563130107506
The random variable x is : 0.642924764894779
The random variable x is : 1.63133433031261
The random variable x is : 0.692147732577071
The random variable x is : 0.442829674432414
The random variable x is : 0.612012582298106
The random variable x is : 0.309835798277425
The random variable x is : 0.613268601307305
The random variable x is : 0.555627686648849
The random variable x is : 0.361951631757414
The random variable x is : 0.723789998326703
The random variable x is : 0.267362480688802
The random variable x is : 1.0266893060829
The random variable x is : 0.534876569924395
The random variable x is : 0.712784719496457
The random variable x is : 1.01176190664347
The random variable x is : 0.599020624050363
The random variable x is : 0.731228685022241
The random variable x is : 0.843525655004055
The random variable x is : 0.519706546531094
The random variable x is : 0.317723665714859
The random variable x is : 1.12547930466019
The random variable x is : 0.806441055993649
The random variable x is : 0.529044896172145
The random variable x is : 0.975713707371488
The random variable x is : 0.615159791694266
The random variable x is : 0.34019364810034
The random variable x is : 0.635770350186553
The random variable x is : 0.702164125979548
The random variable x is : 0.920532965393339
The random variable x is : 0.87422835297838
The random variable x is : 0.836396477361906
The random variable x is : 0.799625337705665
The random variable x is : 0.643621805219318
The random variable x is : 1.45181452726827
The random variable x is : 0.887601006928584
The random variable x is : 1.04198497747143
The random variable x is : 0.725047813578569
The random variable x is : 0.25378798142886
The random variable x is : 0.730406975171072
The random variable x is : 0.600853724967973
The random variable x is : 1.33055944415949
The random variable x is : 0.85913062469587
The random variable x is : 0.576873835187069
The random variable x is : 0.982040987718279
The random variable x is : 0.343065661701802
The random variable x is : 0.887610236295665
The random variable x is : 0.33318818828795
The random variable x is : 0.691059652902858
The random variable x is : 0.563998782518418
The random variable x is : 0.314927124154052
The random variable x is : 0.728532164442778
The random variable x is : 0.576270609975544
The random variable x is : 0.43290619553002
The random variable x is : 1.8711256413013
The random variable x is : 0.395823233435693
The random variable x is : 0.536773480855641
The random variable x is : 0.783596944098582
The random variable x is : 0.570637539365733
The random variable x is : 0.327923617118425
The random variable x is : 0.352769510263515
The random variable x is : 0.84296326901437
The random variable x is : 0.757823625560812
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The random variable x is : 0.556192695119742
The random variable x is : 0.613024370640699
The random variable x is : 1.04197923721625
The random variable x is : 0.349730094127969
The random variable x is : 1.25328311264769
The random variable x is : 0.662440296955688
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The random variable x is : 0.615138144608084
The random variable x is : 0.365155405972279
The random variable x is : 0.605726688134488
The random variable x is : 0.93443667445163
The random variable x is : 0.483142186320325
The random variable x is : 1.28776941563388
The random variable x is : 0.544490596280341
The random variable x is : 1.08882803003175
The random variable x is : 1.65520700412973
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The random variable x is : 0.362745194621594
The random variable x is : 0.38869085659523
The random variable x is : 0.400391715289507
The random variable x is : 0.800886043577766
The random variable x is : 0.428373348028883
The random variable x is : 0.267535775256467
The random variable x is : 0.636796020686991
The random variable x is : 0.53986263379579
The random variable x is : 0.385629554500299
The random variable x is : 0.527123637902878
The random variable x is : 0.28542020902894
The random variable x is : 0.75175058038056
The random variable x is : 1.33918415166685
The random variable x is : 0.656772396195854
The random variable x is : 0.699181664612804
The random variable x is : 0.869404545757866
The random variable x is : 1.05114637658061
The random variable x is : 0.488518867754494
The random variable x is : 0.88524300548065
The random variable x is : 0.599396927952451
The random variable x is : 1.16390034297234
The random variable x is : 0.522633057657979
The random variable x is : 0.388267937438117
The random variable x is : 0.381472972529336
The random variable x is : 0.864806638933531
The random variable x is : 0.28515691106972
The random variable x is : 0.43406859457431
The random variable x is : 0.950978715106713
The random variable x is : 1.52103388118004
The random variable x is : 0.583969632963073
The random variable x is : 0.812875919565039
The random variable x is : 0.923799694026845
The random variable x is : 0.548425619276167
The random variable x is : 0.459995918647868
The random variable x is : 1.16727502344131
The random variable x is : 0.465034810843393
The random variable x is : 0.436199871116753
The random variable x is : 1.12073243853456
The random variable x is : 0.560157670826297
The random variable x is : 0.962019996674481
The random variable x is : 0.586253419050652
The random variable x is : 0.470395865092172
The random variable x is : 1.27770704274966
The random variable x is : 0.565642809049719
The random variable x is : 0.789632025448233
The random variable x is : 0.880180374348411
The random variable x is : 0.575709810856506
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The random variable x is : 0.744732773337313
The random variable x is : 1.15292179293278
The random variable x is : 0.65350693654806
The random variable x is : 0.497495413499409
The random variable x is : 1.12771923219242
The random variable x is : 0.495490368655254
The random variable x is : 0.438931458959464
The random variable x is : 0.891675938927982
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The random variable x is : 0.49439770090177
The random variable x is : 0.213191644330587
The random variable x is : 0.945945295267588
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The random variable x is : 0.626317949502996
The random variable x is : 1.05656168577629
The random variable x is : 1.01732223906186
The random variable x is : 0.484232878867301
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The random variable x is : 0.629250198217584
The random variable x is : 0.34275172874774
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The random variable x is : 0.702916313246837
The random variable x is : 0.413724492548246
The random variable x is : 0.670983652959812
The random variable x is : 0.756387405759623
The random variable x is : 0.566258554713528
The random variable x is : 1.27454552116354
The random variable x is : 0.775617015262809
The random variable x is : 1.02436807851443
The random variable x is : 0.469189284231621
The random variable x is : 1.17374238127826
The random variable x is : 0.520706289126576
The random variable x is : 0.818239165030489
The random variable x is : 0.262308678369073
The random variable x is : 0.9943292737071
The random variable x is : 1.20865612137573
The random variable x is : 0.289445020130509
The random variable x is : 0.495936477618754
The random variable x is : 0.875867178596607
The random variable x is : 0.781728850190469
The random variable x is : 0.741253983722437
The random variable x is : 0.725934566664368
The random variable x is : 0.970911296364686
The random variable x is : 0.393083332844286
The random variable x is : 0.878760612206141
The random variable x is : 0.839858750011528
The random variable x is : 0.406103722400901
The random variable x is : 0.68673412714379
The random variable x is : 0.422626717165762
The random variable x is : 0.332393547185058
The random variable x is : 0.440203737402566
The random variable x is : 0.659836623339133
The random variable x is : 0.400294552165465
The random variable x is : 0.286129465964921
The random variable x is : 0.293502943689467
The random variable x is : 0.605934372636102
The random variable x is : 0.875001652395434
The random variable x is : 0.932426114139756
The random variable x is : 0.767417816403616
The random variable x is : 1.67316375546474
The random variable x is : 0.887827924841175
The random variable x is : 1.16272646252001
The random variable x is : 0.977238617752069
The random variable x is : 1.276811332675
The random variable x is : 0.955049136178101
The random variable x is : 0.474107497070704
The random variable x is : 0.561458310711289
The random variable x is : 0.842501404183201
The random variable x is : 0.46049003213524
The random variable x is : 0.483912186755561
The random variable x is : 1.22107935647511
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The random variable x is : 0.329461105913591
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The random variable x is : 1.10539339127016
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The random variable x is : 0.703758639306765
The random variable x is : 1.21136081968188
The random variable x is : 1.1788240439027
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The random variable x is : 0.530664572341804
The random variable x is : 0.729177096441983
The random variable x is : 0.693325083466182
The random variable x is : 0.651146510209093
The random variable x is : 0.410561508118681
The random variable x is : 0.629195446312062
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The random variable x is : 0.230354027833095
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The random variable x is : 1.01602850014396
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The random variable x is : 0.355418053733459
The random variable x is : 0.777137557959167
The random variable x is : 0.638134965287138
The random variable x is : 0.623187783707474
The random variable x is : 0.644031497540024
The random variable x is : 0.43771549372536
The random variable x is : 0.842751977240915
The random variable x is : 0.818337862693533
The random variable x is : 0.725213435089928
The random variable x is : 1.33849986620648
The random variable x is : 0.912638766329864
The random variable x is : 0.587547478516798
The random variable x is : 0.638283557152738
The random variable x is : 0.385800880424898
The random variable x is : 1.14513556226264
The random variable x is : 0.374729289844361
The random variable x is : 0.510479946424608
The random variable x is : 1.04257419959191
The random variable x is : 0.763329588946509
The random variable x is : 1.24832305370691
The random variable x is : 0.35982039585976
The random variable x is : 0.32835584502419
The random variable x is : 0.69903006271513
The random variable x is : 0.566402435384789
The random variable x is : 0.268223197931311
The random variable x is : 0.892472048662666
The random variable x is : 0.375764550931258
The random variable x is : 1.10220870269312
The random variable x is : 0.587176236860415
The random variable x is : 0.809452889884848
The random variable x is : 0.784112575853924
The random variable x is : 0.762069553612132
The random variable x is : 0.587483677212462
The random variable x is : 0.718636135644063
The random variable x is : 1.39104988668625
#Histogram to display Gamma Distribution
hist(X, main = "Random Gamma Generation with 10,000 PDF Values", col = "#381b45", xlab = "Random variable X", border = "black", bg = "#f2e6f7", lwd = 2)

Probability Density 2:  Y~Sum of Exponentials.  

Then generate 10,000 observations from the sum of n exponential pdfs with rate/shape parameter λ. The \(n\) and λ must be the same as in the previous case. (e.g., \(mysum=rexp(10000,l)+rexp(10000,l)+..)\)

Solution

To generate \(10,000\) observations from the sum of \(n\) exponential pdfs with rate/shape parameter \(\lambda\), I used the rexp() function in R to generate each exponential distribution, and then sum them up.

n is set to \(6\) and lambda is set to \(9\). The result of \(10,000\) observations is stored in the variable X.

Y <- rexp(observation_no,rate = lambda) + rexp(observation_no,rate = lambda) + rexp(observation_no,rate = lambda) + rexp(observation_no,rate = lambda) + rexp(observation_no,rate = lambda) 

mysum <- data.frame(Y)

mysum %>% kable() %>% 
kable_styling(bootstrap_options = "striped", font_size = 12) %>% 
scroll_box(height = "300px", width = "100%")
Y
0.7666914
0.4388997
0.7020530
0.5773446
0.2724545
1.1475183
1.0689649
1.0854146
0.4322360
0.5943059
1.0299019
0.4557553
0.7672027
0.6315683
0.9317553
0.5042012
0.5909187
0.5854528
0.2553814
0.4030024
0.3775527
0.4028227
0.6920424
0.3986098
1.4092722
0.2208464
0.2760603
0.5354763
0.8988115
1.0842932
1.4118141
0.9923821
0.9917814
0.8390968
0.8996125
0.7018692
0.5976735
0.3032630
0.8366649
0.8584703
0.6192741
0.2150674
0.5027746
0.5995359
0.7291582
0.3730466
0.3601914
0.6249064
0.5904247
1.2068412
0.6875231
1.0384239
0.6195444
0.9509334
0.3850508
1.0112787
0.4534807
0.3920904
0.8283237
0.3679832
1.1691475
0.3598408
0.6015085
0.2921768
0.4456870
0.5522627
0.1861407
1.0118501
0.5140971
0.6427913
0.6732649
0.6583380
0.4385158
0.2464323
0.4526118
0.8722375
0.6728558
0.5980567
0.3911934
1.0208639
0.3778470
0.8731108
0.5065588
1.3258624
0.7753041
1.5596702
1.2650089
0.9573638
0.5743494
0.2831547
0.9610204
0.5582357
0.3857896
0.5155048
0.6285389
0.1567298
0.5452088
1.4765054
0.3563360
0.6739506
0.2241953
0.5001680
0.7043811
0.3886269
0.7625788
0.5535288
0.3185691
0.8837142
0.5990457
0.6306744
0.8966061
0.4219898
0.6716570
0.2236678
1.0426313
1.2294208
0.8525680
1.2773637
0.7200731
0.6375591
0.4213816
0.4114916
0.4194180
0.3507526
0.6768632
0.6982297
0.3024644
0.6235817
0.3313311
0.9080969
0.6332431
0.6656714
0.9531659
0.5189192
1.2411141
0.7293246
0.6953685
0.6544169
0.2148307
0.8104074
1.2731912
0.7057376
0.6046324
0.6102406
0.4775901
0.8299382
0.6425098
1.0730293
1.2438864
1.0207210
1.2389310
1.8599782
0.9070387
0.7520407
0.4168920
1.5098747
0.8169083
0.6960972
0.4586274
1.1433118
0.3858647
0.2218053
1.4838070
0.2156061
0.3052233
0.3030655
0.9206523
0.7682664
0.3625620
0.6892002
0.2833493
0.7352526
0.7332982
0.7975351
0.5251475
0.9315203
1.0049905
1.0491302
1.1890355
0.5581396
1.2623122
0.3304586
0.7209171
0.7606356
0.6807045
1.1101397
1.1452403
0.5322508
0.6654304
0.4751039
0.7082899
0.5435769
0.3818188
0.7151102
0.9701438
0.6423172
0.3750772
0.6666891
0.6431926
1.1081801
0.9062060
0.6238491
0.5290398
0.6291822
0.2202606
0.7855051
0.6843867
0.5226943
0.5177604
0.5243839
0.5878680
0.3530999
0.9319272
0.4843914
0.7964731
0.5523341
0.6256324
0.2241768
0.9791976
2.4701328
0.3961693
0.4996843
0.9544437
0.3886778
0.4395381
0.2724686
0.8021194
0.6498178
0.4799042
1.0048792
0.7948096
1.0393608
0.9489993
0.5769664
1.2886658
1.0756775
0.5552322
0.2571334
0.2158189
0.3817884
0.4743245
1.2980367
0.7411531
0.8257716
0.4547623
1.4840871
0.6646484
0.6810299
0.5406345
0.5691868
0.3257109
0.4262131
0.6142172
0.4577316
0.4316309
0.7274725
0.6374530
0.5379694
0.7086893
0.7632374
0.4362736
0.5822300
1.0820797
0.9990218
0.3857001
1.7633092
0.6266622
0.6838258
0.7588007
0.5559027
0.9008061
0.4503326
0.9398090
0.3325996
0.7611722
0.2775660
0.6008195
0.3841228
0.6516687
0.6139348
0.1235322
0.6643912
1.2072413
0.3997094
1.0036436
0.3516001
1.4732373
0.5981863
0.6512469
0.9753882
0.4416944
1.2183907
0.6224243
0.4068079
1.0605061
0.7707415
1.2537678
0.6267255
0.5464613
0.4867762
0.1711080
0.8963745
1.6433810
0.6374813
0.5180193
0.5032883
0.3048070
1.0185967
0.6293680
0.8067145
0.3671457
0.4952221
0.6890787
0.5991165
0.5276911
1.2438283
0.5667365
1.0144082
0.7657901
0.8387651
0.4975546
0.4308040
0.6990531
1.0587774
0.5412792
0.5482042
1.3035428
0.2623882
0.8677930
0.6810896
0.8595564
0.1814924
0.6581991
0.9636341
0.4645709
0.5566994
0.9246119
1.0040132
1.6093531
1.3787406
0.8910266
1.3031976
0.3420113
0.5049527
0.7247834
0.3149449
0.8964550
0.8355946
0.7656186
0.8264735
0.5427451
0.4703590
0.6749941
0.3194005
0.8177250
0.4763090
0.5716050
0.9544103
0.9348319
0.7269701
0.3766070
0.5338315
0.6440778
0.7238578
0.7025193
0.8483692
0.7340000
0.2963179
0.5558751
0.4726287
0.8277927
0.7068702
0.3195694
0.6708823
1.1313862
1.1572166
0.6720972
0.4180094
0.8829552
0.4191379
0.7385087
0.2701735
1.0979602
1.0174836
0.9347960
0.2861747
0.7275456
0.3701963
0.8113981
0.7332161
1.1582018
0.5936288
0.7262486
0.5362952
0.5535422
0.6358091
0.8183497
0.4451195
0.5708370
0.8786482
0.7986006
0.5367161
1.1583402
0.2305717
0.7302462
1.0812572
1.0943131
0.5854276
0.5451559
0.6517110
0.3268974
0.3588306
0.6583272
0.9087941
0.4698368
0.4587206
0.9194652
0.5061042
0.5099987
0.6109646
0.9901279
0.7923524
0.6662230
0.5392317
0.8173911
0.6056633
0.7218258
1.2438720
0.3971065
0.7729240
0.3701400
0.8254446
0.4287238
1.1968113
0.4981499
1.0049677
0.5474373
0.5275444
1.6675236
0.4017954
0.9321860
0.7741794
0.5494668
0.3034265
0.1990117
0.3737940
1.2068046
0.6075727
1.1631299
0.8860214
0.8677524
0.6400070
0.4157898
0.8703748
0.9277825
0.6633399
0.3966628
1.0651402
0.6244988
1.2339027
0.6567004
0.7416109
0.7205024
0.3362310
0.3466412
1.2163806
0.3129075
0.6566679
1.0633680
0.6125714
0.8838728
0.9016322
0.4317698
0.4061360
0.4363557
1.1315282
0.9838245
0.5536344
0.7801151
0.3750127
0.8901988
0.5472104
0.4692204
0.3595896
0.6599645
0.5533014
0.3878143
0.4502512
0.5543452
0.3566156
0.9417852
0.3936238
0.5566216
0.5890109
0.8767081
0.4624944
0.4676705
0.7585299
0.4811150
0.3432767
0.4548315
0.9824232
0.9554651
0.2502708
0.4160318
0.6302670
0.9711970
0.8863170
0.3611718
0.4480846
0.9052507
0.8987556
0.4961966
0.6594465
0.2637138
0.5919214
0.5456243
0.9297124
0.4239434
0.2819995
0.9002873
0.9377435
0.3633280
0.6182511
1.0697197
0.5256416
0.3618372
0.9078754
0.3333388
0.4147726
0.4729049
0.8085754
0.7345852
0.4344534
0.8391860
0.8581506
0.4175673
0.6163389
1.2199127
0.8989376
1.2616154
0.3720690
0.4062684
0.6728134
1.8201969
1.2019413
0.6265204
0.2768731
0.7834294
1.2846283
0.4333373
0.7851939
0.7705636
0.8445721
0.9432263
0.6720548
0.3732214
1.2632822
0.6402143
0.7832863
0.6067380
0.4660063
0.3268523
1.1681189
0.6031036
1.0357287
0.3881534
0.7379029
0.6532070
0.5147503
0.6152534
0.7095431
0.3092530
0.9087723
0.8509677
1.9830004
0.6366818
0.3550565
0.4817624
1.3813502
0.9540873
0.9908700
0.3127619
0.3908971
0.4420696
0.4737722
0.8510790
1.0944055
0.6385495
0.8913253
0.7241599
0.2027765
0.7865556
0.6294975
0.3003256
0.1909518
1.0452655
0.5761630
0.6526311
0.6058848
0.8817265
0.5884808
1.0715780
0.4430238
0.5053164
0.5349306
1.0892066
1.6232489
1.6211762
0.8451772
0.3234165
0.5209081
2.0095704
0.5410552
0.5433478
1.6938924
0.8125720
0.3562010
0.6212102
1.2080974
0.8380643
0.4085154
0.7088013
0.7848131
1.0568981
0.7291072
0.4455470
0.4079932
0.7078214
0.6206551
0.8083943
0.9065588
0.3428973
0.9547857
0.6825742
0.3653515
1.1863567
0.4097972
0.6573890
0.6876766
0.7634794
1.3820222
0.6066493
1.5903122
0.4324000
1.0598861
0.3730813
0.5163879
0.5577568
1.1549815
0.7383967
0.3667834
0.9391406
0.2843117
0.7946824
1.2268051
0.6826660
1.1164524
0.3758946
0.7686880
0.4495414
1.5145137
1.0893510
1.0860327
0.6939893
1.1874631
0.6572600
0.5471375
0.4445097
0.6248073
1.7747079
0.5517771
0.9322777
0.3852273
0.7409062
1.1644005
0.6916531
1.0216788
1.2846899
0.6605493
0.2286006
0.7028808
0.4489308
0.8663577
0.4545763
0.4063943
0.2903940
1.1572738
1.4792371
0.4753134
0.2733194
0.5305590
0.4820472
0.3744374
1.1400638
0.4911556
0.9695925
0.5635238
1.6355884
0.7825901
0.3748128
0.8539487
0.8411936
0.6481576
0.6792762
0.4832205
0.6724217
0.8281183
1.1018694
0.4678616
0.8742095
0.6355505
0.4122511
0.3305709
1.2366957
1.4876672
0.6711487
0.6463274
0.7586000
0.5059960
1.1004103
0.9166633
0.8474984
0.9421081
0.1707705
0.4833731
0.6907111
0.4190465
1.2352131
0.7710428
1.0296277
0.4474276
0.4227347
0.8263543
0.5563485
0.5045069
0.6269651
0.4924293
0.6997800
0.5974626
0.6789725
0.8302780
0.6587368
0.3226361
0.6395916
0.5477929
0.5235709
0.7642515
0.7030842
0.8258388
1.0221494
0.9991255
0.3797774
0.5358185
0.4647943
1.3003724
0.7033689
0.8406718
0.5631650
1.0402466
0.3778200
0.7828588
0.8311219
0.7592131
0.1983725
0.9362634
0.4074980
0.4220806
0.3971747
0.6621057
0.7726799
0.8501088
0.9291333
0.7001143
0.4686953
0.4686174
1.1066362
0.4298887
1.1302452
0.9036771
0.5565919
1.4622269
1.2240785
0.8689134
0.8821773
0.7244565
0.8484923
0.5367115
0.5028164
0.3509514
0.7079787
0.7103141
1.0736311
1.8853144
1.1049634
0.4214507
0.6591533
0.6865946
0.9170275
0.5094966
0.5282998
0.6727386
0.5215253
0.7506006
0.7318369
0.7006656
0.5470070
0.7302457
0.8357057
0.3835388
0.5169535
0.7412073
0.7015548
1.2637653
0.8271440
0.3111751
0.5327454
0.5428717
0.4059045
0.5416835
0.2236337
0.7356850
1.0735432
0.6592762
0.6040877
0.5006863
0.5223280
0.4010332
0.5877737
0.7109555
0.8338407
0.1833581
0.7842632
1.2595283
1.3468883
0.4841182
0.4588102
0.8101587
0.7365327
0.2386672
0.7698101
0.8262373
0.1673658
0.6165100
0.6235044
0.7872351
0.6390672
0.5247000
0.9018147
0.8549701
1.0907361
0.8904499
0.6729028
0.3580460
1.1115860
0.7156499
0.4711236
0.8560483
0.9249155
1.1057978
1.3043046
0.6196436
1.0741780
0.3664283
0.7635194
0.7595024
0.4725036
0.7241993
1.0584551
0.7450909
0.2370850
0.5679833
0.4270924
0.1762967
0.5450504
0.6738065
0.9142183
0.2518974
1.1067825
0.7923597
1.2423189
1.1739717
0.3433740
0.7573526
0.6152171
0.5588289
0.5955527
0.3770385
0.5432709
0.8087553
0.4585663
0.6299222
0.5388550
0.8829245
0.9446973
0.5089154
0.8629911
0.5873134
0.7053982
0.7339230
0.6213736
0.7675077
0.7643376
0.9827775
0.5156365
0.5064601
0.6806761
0.5392434
0.7669059
1.0684696
1.2556345
1.0466983
1.1377285
0.8368088
0.2907522
0.5523102
0.8852096
1.0878517
0.7669800
0.6548543
0.4576725
0.8731139
1.2567639
0.7680484
0.8580111
0.5718666
0.6344973
1.0596722
0.5356040
0.5961404
1.1290167
0.2678790
0.4104778
0.5079674
0.9748538
0.9901624
0.5089681
0.7981325
0.7316829
0.2374521
0.4035201
0.3655047
0.2962906
0.4775293
0.4878591
1.0736566
1.0059882
0.4298353
0.5586333
1.0514185
0.5936084
0.9003277
0.2755177
0.5486746
0.3779397
0.9184358
0.3786497
0.5806621
0.8613061
0.6904401
0.8712735
0.9745597
0.3095863
0.3492998
0.6200745
0.9074523
0.1123228
0.4665385
1.0814907
0.7947411
1.2018242
0.7140679
0.4277379
0.8138640
1.3903510
0.5085293
0.6754698
0.5638426
1.1532117
0.2759535
1.2497032
0.5498411
0.6251582
0.4128964
0.8297300
0.9762761
0.7100542
0.4515786
0.5560742
0.6361994
0.6508641
1.3435914
1.1072208
0.6926346
0.5411342
1.0732843
0.5618289
0.5938081
0.8481732
0.7952995
0.3737437
0.7968140
0.6580571
0.8185749
0.5397434
0.9572288
1.2556446
0.7770827
1.2341566
0.9365937
0.9206651
0.5732619
0.5814031
0.5194080
0.9720641
1.0488821
0.9679500
0.6745268
1.0607929
0.7096504
1.2670847
0.3115681
0.5753080
0.9097270
0.2333060
0.3971733
0.5690366
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0.1301822
0.9149386
0.7821508
1.0529195
1.0554662
0.6685530
0.5971427
0.4055047
0.6279749
1.1637290
0.4934285
0.5085817
1.1945996
0.8455414
1.0858408
0.4980722
0.4113017
0.3934707
0.5940055
0.7759989
0.7743937
0.7433776
0.9427932
1.0906756
0.2584693
0.3588469
1.1032278
0.2922504
1.3176842
0.6806270
0.4505186
0.7808907
0.5835639
0.9910272
1.0339192
0.5615537
1.0484013
1.3199872
0.6224547
0.5788167
0.5454594
0.2618046
0.5759418
0.1691550
0.2364896
0.5015520
0.2096835
0.5562301
1.4353495
0.6974710
0.5928952
0.2773160
1.0163448
0.5603503
0.5247851
0.4447965
0.7021818
0.6203826
0.7882574
0.6933380
1.0885457
0.5512520
0.7150163
1.8510869
0.1761606
0.6970232
1.2567402
0.8036231
0.2939030
0.8331677
0.6855310
0.7350540
0.4355550
0.4190931
0.8110710
0.5823966
1.3432500
0.1964380
1.9185453
0.9354481
0.4241849
0.7924318
1.1244104
0.5389092
1.3203309
0.6880710
1.2521716
0.7896181
0.5425096
0.7348913
0.3126961
0.6462532
0.3725633
0.7533799
0.5864628
0.1974452
0.5295176
0.3434944
0.6439599
0.5697165
0.3379833
0.6299149
0.4062647
0.8859876
1.4751981
0.5616848
0.5794903
0.9859528
0.2137650
0.5813572
0.3619464
0.3754408
1.6736265
0.5794857
0.9874866
0.4744281
1.3071181
0.4821796
1.0576233
0.4921909
0.5057221
0.4498119
0.8356389
1.2108741
0.5408535
0.4745173
0.7978142
0.4493903
0.8819670
0.2593792
0.6918316
0.3780144
1.2084622
0.3007753
0.2992341
0.3810624
1.0727617
0.9145125
0.8998184
0.3045579
0.9926785
0.8175514
1.0605133
1.2056712
1.3225316
0.7007982
0.9321604
1.2218634
1.0110420
0.4240875
1.8209941
0.3641068
0.7682971
1.0808084
0.3763674
0.8117624
0.9164126
0.9635257
0.7616288
1.1841250
0.8938007
1.4404620
0.6111165
0.3869768
0.3322735
0.3056700
1.0397425
0.3486487
0.2514204
1.2693206
0.6957928
1.4194745
1.1093627
0.7514865
0.4401361
1.1057130
0.2968501
0.3489677
0.9311527
0.3384787
0.8286235
0.5396996
0.8190571
0.7499197
0.6071195
0.3915123
1.0759708
0.4428040
0.4990055
1.2802545
0.3137622
0.3475153
0.4483235
1.4793154
0.7073719
0.8282978
0.9105362
0.5370084
0.4389890
0.5071088
0.7025584
0.6922451
0.7674110
0.3051000
0.4001033
0.7715857
0.2787713
0.3249733
0.7063818
0.8422730
0.4817454
0.6283709
0.6574466
0.9624093
0.5302165
0.3767266
0.9259931
0.2943259
0.7859164
0.6913718
1.3396667
0.3685473
0.5450244
0.4232999
0.3110923
0.9347124
0.5153132
0.7492085
0.6842436
0.3531315
1.0201674
0.6241502
0.6891624
0.6668201
0.9868829
0.2990566
0.6258744
0.5980470
0.7368824
0.4638683
1.2738561
0.6151191
1.1604195
0.6014526
0.6344305
1.0154414
1.3241131
0.3811610
0.8774724
1.3188952
1.5747364
0.4199564
0.3965143
0.4795659
0.3369532
1.3676644
0.4890199
1.3900914
0.7890953
0.7968014
1.3528340
0.3619456
1.0604057
1.3420495
0.7931864
0.7396832
0.5098624
0.6382366
0.5397294
0.8257274
0.4439403
0.4561585
0.1427227
0.4693036
0.4336529
0.7414305
0.8640912
0.8445410
0.7539890
0.1890342
1.3975734
0.5457662
0.6517093
1.2585110
0.9523042
0.5110467
0.5272977
1.0239755
1.5574077
0.8464005
0.5837978
0.6218593
0.6520993
0.4450436
1.4981889
0.8098613
0.4136820
0.4718080
0.5990276
0.4864143
0.6992008
1.1624579
0.2507977
1.3933186
0.2043808
0.4374378
0.5960416
0.5640955
0.4819422
0.3409018
0.3913741
0.4668774
0.6546055
0.2206218
1.2287809
0.5252407
0.8887567
0.6004413
0.5156547
0.8223679
0.4154322
1.1957271
0.9052406
0.3761738
0.4736459
0.4316355
0.6761426
0.9028472
0.5399655
0.5598636
0.5600283
0.5363452
0.6009761
0.4047095
0.6761784
1.0505981
0.7336124
0.3377062
0.7967952
0.6203559
0.6226397
1.1450307
0.4202269
0.5958560
1.1313279
0.9790153
0.8415554
0.6722782
0.5745283
0.7431343
0.1811965
0.3921482
0.3621413
1.5784955
0.5353332
0.5913243
0.8853366
0.7768982
0.7655978
0.8795760
0.5575175
0.4022462
0.6400118
0.8661485
0.5906543
0.7694967
0.8539486
0.2836193
0.6036369
1.0446590
0.6625734
0.3507162
0.8419024
0.3378999
1.1529459
0.7612632
0.5792030
0.9285287
0.7213824
0.6409770
0.6121308
0.3954879
0.4857497
0.8745020
0.1203333
0.4459189
0.5320884
1.4540273
0.8974864
0.2934679
0.4539270
0.5013454
0.3434947
0.2552473
0.7952386
0.9131248
0.3598182
0.9462537
0.3789359
0.6952630
0.7100909
0.5354019
0.4590192
0.7961006
0.5015887
1.2877540
0.5450707
0.4438887
0.8682102
0.2599660
0.3222810
0.3417950
0.5350565
0.9413620
0.5682793
0.4964530
1.2043891
0.7182093
1.7581534
1.0117681
0.2416130
0.4745679
1.5438817
0.7320119
0.8013905
1.3006745
0.7085860
0.4827483
0.4971663
1.0413892
0.7030325
0.5254348
0.4515406
0.4183098
1.4990234
0.5478275
1.1339977
0.4542608
1.3708267
0.5382134
0.3893940
0.5067322
1.8844688
0.5671843
1.3440908
0.4684132
0.8045746
0.6311056
0.3322454
0.6046977
0.4318753
1.1241018
0.9952674
1.1378396
0.4976170
0.3128305
0.3075876
1.3119939
0.4663967
1.0548913
1.0000644
0.3759890
0.5910717
0.4149445
0.5506450
0.8263304
0.6196869
0.7656160
0.6506640
1.5447753
1.3081912
0.9067869
0.5187135
0.6506465
0.5907908
1.6045374
0.6659286
0.7353881
1.1208839
0.4876974
0.7377233
0.7200410
0.4123178
0.8201631
1.1554313
1.3150505
0.6076924
0.8041505
0.5007459
0.7460747
1.4265353
1.0131089
1.2929803
0.4651060
1.1136672
0.4567318
0.2475404
0.9406475
0.3875383
0.8744967
0.2611779
0.8570597
0.4486219
0.6012752
1.1529500
0.3505862
0.5613900
0.9447018
0.4319221
0.3346265
1.2899876
1.2719237
0.2468104
0.4907422
0.3257700
0.8342711
0.3833929
0.6238450
0.9853942
0.8402590
0.3941817
1.1889768
0.4153908
0.7818056
0.9438364
1.4173230
0.4845279
0.7419829
0.3193506
1.2266615
0.8635135
0.7011401
0.9933125
0.7452494
0.4708207
0.6692643
0.4944072
0.8263516
0.4129466
0.4820902
0.9119021
1.0565110
0.4105888
0.5280929
0.5992631
0.4962782
0.6434269
1.1054412
0.5580052
0.6717896
0.5487978
0.2370882
0.3506941
0.6401355
0.6912394
0.2952832
0.5025555
0.5700902
0.8488273
0.5589288
0.5851535
1.8835679
0.7279495
0.5522574
0.7079018
0.9093136
0.5772017
0.3696550
1.4683643
1.3811883
0.8868903
1.2474436
0.4828581
0.6970935
0.9410670
0.2851929
0.3650081
0.4089128
0.6643466
1.1923842
0.4228811
0.3723508
0.7483965
0.7909172
0.4876174
0.8930792
0.5295215
0.7160805
0.9386462
0.3750960
0.5907078
1.2513737
0.5482688
0.6110014
0.8101178
0.6727570
1.2039772
0.7322390
0.7837047
0.6635104
0.8451473
0.4869859
0.2791484
0.3616057
0.7398014
0.5746817
0.3688910
0.6356721
0.7260559
0.5515862
0.1893721
0.6352714
0.3932790
0.7118024
0.5728417
0.9064782
0.8954894
0.4058069
1.0512356
0.4118900
0.9035263
0.8680627
0.7933876
0.9669416
1.1193324
0.4985617
0.5437239
1.0439452
0.5873625
0.7507451
0.7944443
0.5152416
0.7484352
1.3249686
0.9024992
0.8943048
0.3635381
1.3237879
0.3258421
0.7355077
0.8456731
0.6917017
0.3999950
0.6305711
1.2754373
0.7571967
0.4525972
0.8421507
0.3237378
1.1136053
0.2921645
0.5136614
0.9415910
0.6744205
0.5203029
1.1629880
0.4799301
0.8784558
0.8594332
0.4593654
0.4472346
1.0152282
1.0213032
0.4839646
1.1619519
0.8031781
0.3487872
0.3601441
0.7513266
1.7420342
0.4892277
0.9102921
1.3498946
1.0634829
0.9841468
0.6533350
0.4911308
0.8355264
0.3825717
1.3532818
1.2008871
0.7975874
0.4280228
0.5153429
0.2845038
0.6188299
0.4634984
0.7235212
0.8991728
0.8522841
0.8359175
1.3639114
0.6124320
0.3336859
0.5544551
1.4195989
0.9432832
2.1035259
0.5778131
0.9638222
1.1603311
0.7362012
1.1224923
1.4095029
0.6010725
0.4193927
0.8590122
0.9737717
0.5718711
0.7525095
1.3199070
0.6580178
0.8655905
0.7521111
0.7974997
0.3629264
1.3673995
1.0266641
0.4958877
0.6222213
1.0755954
1.3709336
0.9980137
0.8815946
0.4953584
0.6596860
0.4769304
0.9309746
0.4869718
0.5788335
0.5602024
0.4352589
0.5978650
0.6389014
0.4502731
0.4849566
1.2876659
1.0876969
1.1612583
0.5187682
1.2089221
0.4590628
0.2826663
0.7437318
0.4989413
0.3701192
0.7692029
0.8661300
0.2938471
0.5779509
0.2060905
0.7783387
1.1115934
0.3953491
0.7185831
1.0097166
0.6431893
0.5768775
1.3712843
0.5977876
1.5153021
0.9180131
0.3191113
0.5279385
0.1915338
1.3472456
0.4681964
0.6111548
0.2844279
0.3535475
0.8437886
0.4253412
0.9774999
0.5502133
1.2906142
0.3401884
0.9199626
0.5466888
0.6522566
0.5976950
0.9916607
1.1945578
0.5023108
0.6296958
0.6210132
0.4211277
1.1051844
0.4475533
1.1759972
0.4088543
0.4144634
0.9050131
1.0685352
0.4877303
1.1223819
0.8046299
0.4076962
0.2894843
1.3942424
0.9496811
0.3871433
0.1713370
0.8637234
0.9973762
0.6339994
0.6202122
0.7643730
0.5117229
0.3525258
0.8303832
0.5105387
0.7873152
0.2857099
0.2574763
0.6498034
0.7528865
0.1410024
0.8231418
1.2497662
0.5417551
1.1727624
1.0180188
0.8844856
0.4834067
0.4524428
0.4353016
0.3069598
0.4635478
0.8159243
0.4436225
0.6906575
0.5392135
0.3498052
0.9701062
0.7810576
0.3291369
0.7659629
0.2243671
0.5467884
0.6045200
1.0153473
0.6116339
#Histogram to display Sum of Exponentials
hist(Y, main = "Sum of n Exponential pdfs Observations", col = "#381b45", xlab = "Random variable X", border = "black", bg = "#f2e6f7", lwd = 2)

Probability Density 3:  Z~ Exponential. 

Then generate 10,000 observations from  a single exponential pdf with rate/shape parameter \(\lambda\).

NOTE: The Gamma distribution is quite common in data science.  For example, it is used to model failures for multiple processes when each of those processes has the same failure rate.  The exponential is used for constant failure rates, service times, etc. 

Solution

lambda is set to 9. The rexp() function generates random values from an exponential distribution with a given rate parameter, which is set to lambda. The function generates 10,000 values, which are stored in the variable X.

Z <- rexp(observation_no, rate = lambda)

df <- data.frame(Z)

df %>% kable() %>% 
kable_styling(bootstrap_options = "striped", font_size = 12) %>% 
scroll_box(height = "300px", width = "100%")
Z
0.1311754
0.2717850
0.0412918
0.6463294
0.3609894
0.4165606
0.0507654
0.1760049
0.2196107
0.0112682
0.0336009
0.0814333
0.2079765
0.1465922
0.3040010
0.4797048
0.1118663
0.0135407
0.0296265
0.1557412
0.0594531
0.1035833
0.0705361
0.4688716
0.0014368
0.0179821
0.1294748
0.0549110
0.0002576
0.1490684
0.4471055
0.2157850
0.0216338
0.0457161
0.4322035
0.0301406
0.0414768
0.0074568
0.1614682
0.1955021
0.0404358
0.0879251
0.0347753
0.3397228
0.0722272
0.0937309
0.0585888
0.0843408
0.1462943
0.0015416
0.0487827
0.0390121
0.1398185
0.0917224
0.0180187
0.1262019
0.1458829
0.0536256
0.0898447
0.0182445
0.1294319
0.0786322
0.1572946
0.2395584
0.1626576
0.2512929
0.0414587
0.1011840
0.2093771
0.1423111
0.3172485
0.0143348
0.0066081
0.1958062
0.0597884
0.0113955
0.2311292
0.4287337
0.3957076
0.0247486
0.4189291
0.0408296
0.2960709
0.0877744
0.3812242
0.0290678
0.4561457
0.0845561
0.0937801
0.0041362
0.0006294
0.0023209
0.0380698
0.0592370
0.0129684
0.0450576
0.1293358
0.1091216
0.0983086
0.1015664
0.1898983
0.4366522
0.1498417
0.0757348
0.1766286
0.0661205
0.1271411
0.0107655
0.1785676
0.3590823
0.0162909
0.1219129
0.0839718
0.0680803
0.0493745
0.2241894
0.3247300
0.0231927
0.1329055
0.4938797
0.0690604
0.0362260
0.3134568
0.1177191
0.1754621
0.0632295
0.0148025
0.1578371
0.0068053
0.0001336
0.0198099
0.2790368
0.3137491
0.0582268
0.1021438
0.1468064
0.0448035
0.2646310
0.0301775
0.0372475
0.0124366
0.0703109
0.3508806
0.1820330
0.5252445
0.0052413
0.3483029
0.1396690
0.0749278
0.1125085
0.0870247
0.0294751
0.0382359
0.0038170
0.1571247
0.0406534
0.0726035
0.1266213
0.3414514
0.0971793
0.1004886
0.2951456
0.4736770
0.3280498
0.3391346
0.0710244
0.3577091
0.2951290
0.1023843
0.7103279
0.0236963
0.3094584
0.1612832
0.0418243
0.4113082
0.0058951
0.0633620
0.0787369
0.0181904
0.1109523
0.0300077
0.0703944
0.0489329
0.5756848
0.0784658
0.1191877
0.0543526
0.2429351
0.0938010
0.1492636
0.1708428
0.1774382
0.0830182
0.0496220
0.0017986
0.1064471
0.0117010
0.0502080
0.1931988
0.2203937
0.2068678
0.0512717
0.1719557
0.0800290
0.2443631
0.0123150
0.0551382
0.1679190
0.0572817
0.2010087
0.0476387
0.1005282
0.0211605
0.3139321
0.0627236
0.1837033
0.1691534
0.0523446
0.0178465
0.0573505
0.0203867
0.0018390
0.0592395
0.1760607
0.1177347
0.0743620
0.3720162
0.0069890
0.0038135
0.0885674
0.0296019
0.0214842
0.3426558
0.1292687
0.0084622
0.0617175
0.0903895
0.0808822
0.0455507
0.0538483
0.0292988
0.0032685
0.0279390
0.0313832
0.3156429
0.2693492
0.0384092
0.1740706
0.1493077
0.0854994
0.0274721
0.2259645
0.0162219
0.0518072
0.1436774
0.2673660
0.0784161
0.0707627
0.1845556
0.0243733
0.1001818
0.0362672
0.4247029
0.0730833
0.0950716
0.1277102
0.2528544
0.0411508
0.1060084
0.0238666
0.0309506
0.0790454
0.0376584
0.2705451
0.0321472
0.0312608
0.0905596
0.0244889
0.2599635
0.3603680
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0.1972103
0.0233903
0.1378373
0.3137541
0.0015886
0.1906344
0.0736200
0.1200093
0.1284749
0.3529247
0.0469312
0.1045398
0.0873140
0.0395063
0.0663737
0.1394377
0.0779444
0.0139484
0.4279290
0.4616989
0.0656600
0.0507749
0.0123106
0.2759444
0.0368975
0.0003606
0.5340284
0.0469127
0.2121604
0.1767947
0.1079954
0.2759675
0.0403600
0.2531702
0.2763292
0.3495371
0.2502949
0.1887571
0.0235322
0.0377573
0.1966298
0.4937222
0.0339480
0.1783788
0.5818885
0.3280010
0.2404537
0.0508569
0.0322964
0.0837078
0.1490162
0.1267875
0.0045544
0.1992712
0.1373179
0.1344754
0.1624997
0.2136215
0.1074940
0.0570651
0.1661285
0.0302555
0.0024296
0.5688780
0.1045917
0.0741438
0.2329814
0.0909178
0.2222112
0.0060774
0.0065991
0.0593630
0.0061842
0.0065872
0.1018057
0.2222434
0.0317986
0.1779619
0.0370716
0.0018861
0.1840741
0.0556984
0.3043449
0.1246526
0.0360188
0.0323587
0.0272103
0.0215549
0.0312585
0.0572987
0.2640671
0.2072269
0.1272667
0.0007438
0.0101731
0.1989905
0.1182294
0.0460633
0.0759343
0.0686726
0.1166370
0.3341906
0.0092982
0.4782488
0.8865686
0.0067614
0.0558690
0.0718200
0.0021290
0.1477455
0.0028665
0.0995715
0.2351812
0.0321429
0.1385304
0.2147414
0.0268116
0.1078371
0.0059621
0.3279569
0.0331246
0.0096011
0.0481346
0.2962428
0.0211221
0.1826004
0.0450293
0.0542502
0.0779530
0.2649113
0.1153398
0.1264632
0.1961440
0.0628868
0.0086274
0.0673664
0.4908197
0.0781837
0.1043679
0.0324700
0.0687711
0.0134812
0.0371698
0.3501187
0.1297858
0.3226360
0.1929639
0.0496025
0.0457194
0.1364332
0.0472047
0.1052703
0.0470433
0.0369193
0.0795345
0.0428004
0.1290021
0.0084055
0.0388451
0.2284002
0.1164228
0.2271289
0.1373528
0.0038149
0.2886641
0.1080087
0.0313213
0.0589095
0.3946210
0.0625786
0.1906426
0.0693147
0.1966219
0.1271514
0.3016081
0.1664058
0.1673061
0.0963719
0.1359204
0.1299829
0.1283996
0.0285642
0.1129676
0.3186265
0.1069532
0.0493096
0.1599146
0.0942296
0.0051623
0.2179822
0.1226850
0.2555185
0.2191760
0.0443528
0.0618914
0.0304780
0.3523463
0.0491514
0.3177637
0.0012055
0.0555956
0.0913048
0.0426870
0.0394304
0.0232198
0.0132926
0.1346966
0.1365275
0.0674702
0.1459594
0.0862872
0.4101565
0.1060387
0.0967546
0.0182986
0.1689083
0.5075877
0.0000865
0.1397227
0.0174115
0.3865086
0.2286409
0.1670394
0.3689736
0.0376462
0.4521792
0.0653657
0.1707222
0.2469085
0.0387453
0.4051560
0.3591947
0.2164896
0.1611306
0.6179479
0.1236482
0.0117817
0.0128686
0.1684354
0.2430461
0.0283646
0.3442454
0.1303731
0.0485787
0.3193032
0.2319815
0.5482969
0.0761296
0.1103873
0.0149723
0.0870824
0.4932092
0.0847440
0.0944757
0.8195776
0.2148432
0.0789098
0.3582214
0.0426730
0.4120638
0.2933224
0.0314066
0.2518161
0.1298763
0.0323488
0.1471955
0.1943307
0.0368812
0.0725890
0.0616129
0.0200527
0.0848899
0.0100437
0.0168750
0.0036518
0.2277711
0.0549627
0.0772721
0.0567614
0.1091013
0.0195459
0.0065340
0.2553096
0.0425704
0.0151646
0.1766967
0.2611195
0.1178878
0.4342703
0.1750665
0.3543213
0.3717001
0.1899161
0.1539628
0.0188544
0.0664820
0.0186566
0.0154299
0.0544889
0.2159279
0.2392110
0.2941471
0.1316414
0.0292001
0.3645995
0.0120575
0.0175481
0.1682039
0.1255256
0.1350220
0.2043236
0.0340841
0.0760193
0.2296527
0.0090429
0.0063316
0.3139884
0.0195915
0.0286079
0.2479634
0.4284939
#Histogram to display Sum of Exponentials
hist(Z, main = "Single Exponential pdfs Observations", col = "#381b45", xlab = "Random variable X", border = "black", bg = "#f2e6f7", lwd = 2)

Problem 1a

Calculate the empirical expected value (means) and variances of all three pdfs. 

Solution

To calculate the empirical expected value (mean) and variance of the three PDFs generated earlier, I have used the mean() and var() functions in R.

The mean and variance of each PDF is calculated using the mean() and var() functions. The mean and variance of the Gamma distribution are calculated for the variable X1, the sum of exponential distributions for X2, and the single exponential distribution for X3. The resulting means and variances are stored in mean_X1, mean_X2, mean_X3, var_X1, var_X2, and var_X3.

mean_X1 <- mean(X)
var_X1 <- var(X)

mean_X2 <- mean(Y)
var_X2 <- var(Y)

mean_X3 <- mean(Z)
var_X3 <- var(Z)

# Output results
print(paste0("Gamma distribution: mean =", mean_X1, ", variance =", var_X1))
## [1] "Gamma distribution: mean =0.711542923313183, variance =0.0988110248911173"
print(paste0("Sum of exponentials: mean =", mean_X2, ", variance =", var_X2))
## [1] "Sum of exponentials: mean =0.715464777771924, variance =0.101730330795629"
print(paste0("Single exponential distribution: mean =", mean_X3, ", variance =", var_X3))
## [1] "Single exponential distribution: mean =0.142222483717883, variance =0.0205207503757703"

Problem 1b

Using calculus, calculate the expected value and variance of the Gamma pdf \((X)\).  Using the moment generating function for exponentials, calculate the expected value of the single exponential \((Z)\) and the sum of exponentials \((Y)\)

Solution

To calculate the expected value and variance of the Gamma distribution in \((X)\) using calculus, the properties of the Gamma distribution can be utilized.

The expected value of a Gamma distribution with parameters n and λ is given by: \(E(X) = n/λ\)

With \(n = 5\) and \(λ = 7\), the result is \(E(X) = n/λ = 5/7\)

The variance of a Gamma distribution with parameters n and λ is given by: \(Var(X) = n/(λ^2)\), the result is \(Var(X) = 5/49\)

\(n\) and \(λ\) were chosen to be \(5\) and \(7\), respectively.

ExpVal_X <- n/lambda
Var_X <- n/lambda^2

print(paste0("The Expected Value of the Gamma pdf (X) is: ", ExpVal_X, " and the variance of the Gamma pdf (X) is: ", Var_X))
## [1] "The Expected Value of the Gamma pdf (X) is: 0.714285714285714 and the variance of the Gamma pdf (X) is: 0.102040816326531"

The following formula can be use to find the expected value of a Gamma PDF with shape parameter α and rate parameter λ

\(E(X)=\displaystyle\int_0^{\infty} xfX(x)dx\)

Where \(f_X(x)\) is the Gamma PDF. Substituting the Gamma PDF expression and solving the integral, we get: \(E(X)= \displaystyle\int_0^{\infty}x\frac{\lambda^{\alpha}}{\Gamma(\alpha)}x^{\alpha-1}e^{-\lambda x}dx\)

Using the fact that \(\Gamma(\alpha) = (\alpha - 1)!\), the expression can be simplified to: \(E(X)= \frac{\lambda^{\alpha}}{(\alpha-1)!} \displaystyle\int_0^{\infty} x^{\alpha}e^{-\lambda x}dx\)

Noting that the integral is the Gamma function with parameters α+1 and λ, we can simplify this expression to: \(\begin{align*} E(X) &= \frac{\alpha}{\lambda} \end{align*}\)

\(\begin{align*} E(X) &= \int_{0}^{\infty} x^2 \cdot \frac{\lambda^\alpha}{\Gamma(\alpha)} x^{\alpha-1} e^{-\lambda x} dx \end{align*}\) \(\begin{align*} &= \frac{\lambda^\alpha}{\Gamma(\alpha)} \int_{0}^{\infty} x^{\alpha+1} e^{-\lambda x} dx \end{align*}\) \(\begin{align*} &= \frac{\lambda^\alpha}{\Gamma(\alpha)} \Gamma(\alpha+2) \end{align*}\)

\(\begin{align*} &= \frac{\alpha(\alpha+1)}{\lambda^2} \end{align*}\)

\(\begin{align*} &= \frac{5(5+1)}{7^2} \end{align*}\)

The expected value of the Gamma distribution is: \(\begin{align*} = \frac{5}{7} = 0.7142\end{align*}\)

The variance of the Gamma distribution is:

\(\begin{align*} \operatorname{Var}(X) &= E(X^2) - (E(X))^2 \end{align*}\)

To find \(E(X^2)\), the following formula can be used:

\(E(X^2)=\displaystyle\int_0^{\infty} x^2fX(x)dx - \left(\frac{n}{\lambda}\right)^2\)

Substituting the Gamma PDF expression and solving the integral, we get: \(E(X^2)= \displaystyle\int_0^{\infty}x^2\frac{\lambda^{\alpha}}{\Gamma(\alpha)}x^{\alpha-1}e^{-\lambda x}dx - \left(\frac{n}{\lambda}\right)^2\)

\(= \frac{n}{\lambda^2} = \left(\frac{5}{7^2}\right)\)

\(\begin{align*} = \frac{5}{49} = 0.1020 \end{align*}\)

So the variance of the Gamma distribution with \(\alpha = 5\) and \(\lambda = 7\) is \(0.1020\).

Using the moment generating function for exponentials, calculate the expected value of the single exponential \((Z)\) and the sum of exponentials \((Y)\)

To calculate the expected value of the single exponential in \((Z)\) using the moment generating function (MGF) of exponential random variables.

For a single exponential with rate/shape parameter \(λ\), we have \(λ = 7\).

exp_Z <-  1/lambda

print(paste0("The Expected Value of a single exponential (Z) is: ", exp_Z))
## [1] "The Expected Value of a single exponential (Z) is: 0.142857142857143"

The moment generating function (MGF) of an exponential distribution with parameter \(\lambda\) is given by:

\(Mz(t)= E(e^{tZ}) = \displaystyle\int_0^{\infty}e^{tz}\lambda e^{-\lambda z}dz\)

\(Mz(t) = (\frac{\lambda}{\lambda-t}), t < \lambda\)

Using the moment generating function (MGF), the expected value of \(Z\) can be calculated as follows:

\(\begin{align*} E(Z) &= M_Z'(0) \end{align*}\)

\(\begin{align*} = \left(\frac{\lambda}{\lambda-t}\right)'{t=0} \end{align*}\) \(\begin{align*}= \frac{\lambda}{(\lambda-t)^2}\bigg|{t=0} \end{align*}\) \(\begin{align*} = \frac{1}{\lambda} = \frac{1}{7} \end{align*}\)

Therefore, the expected value of a single exponential with parameter \(\lambda=7\).

The Expected value (mean): \(1 / λ = 1/7 = 0.1429\)

To calculate the sum of exponentials in \((Y)\) using the moment generating function (MGF) of exponential random variables.

sumexp_Y <- n/lambda

print(paste0("The sum of exponentials (Y) is: ", sumexp_Y))
## [1] "The sum of exponentials (Y) is: 0.714285714285714"

For the sum of \(n\) exponential random variables, each with rate/shape parameter λ, we have \(n = 5\) and \(λ = 7\).

The sum of \(n\) independent exponential random variables with the same parameter \(\lambda\). The MGF of the sum \(Y = \sum_{i=1}^{n} Z_i\) is given by:\(M_Y(t)=(\frac{\lambda}{\lambda-t})^n = (\frac{5}{5-t})^n , t < 5\)

Using this moment generating function (MGF), we can calculate the expected value of \(Y\) as follows:

\(\begin{align*} E(Y) &= M_Y'(0)\end{align*}\) \(\begin{align*} = n \left(\frac{\lambda}{\lambda-t}\right)^{n-1} \left(\frac{\lambda}{\lambda-t}\right)'{t=0} \end{align*}\) \(\begin{align*} = n \left(\frac{\lambda}{\lambda-t}\right)^{n-1} \frac{\lambda}{(\lambda-t)^2}\bigg|{t=0} \end{align*}\)

\(\begin{align*} = n \cdot \frac{1}{\lambda} \ &= \frac{n}{\lambda} \ &= \frac{n}{7} \end{align*}\)

Therefore, the expected value of the sum of \(n\) independent exponential random variables with parameter \(\lambda=7\) .

Expected value (mean): \(= n/λ = 5/7 = 0.7143\)

Problem 1c-e

Probability. For pdf Z (the exponential), calculate empirically probabilities a through c.  Then evaluate through calculus whether the memoryless property holds.

c. \(P(Z > \lambda | Z > {\lambda \over 2})\)

# Calculate the empirical probability P(Z > λ | Z > λ/2)

# Count the number of observations satisfying the condition
count_ob <- sum(Z > lambda/2 & Z > lambda)

# Calculate the empirical probability
if (any(count_ob)) {
  prob_empirical <-  count_ob / sum(Z > lambda/2)
} else {
  prob_empirical <- 0
}


# Print the result
print(paste0("The Empirical probability of (P(Z > l | Z > l/2)) is - ", prob_empirical))
## [1] "The Empirical probability of (P(Z > l | Z > l/2)) is - 0"

To calculate the empirical probabilities and evaluate the memoryless property, let’s consider the exponential distribution with parameter \(\lambda=7\).

First, we will calculate the empirical probabilities of \(P(Z > l | Z > \frac{l}{2})\) using a simulation approach in R. We will generate a large number of samples from the exponential distribution and estimate the probability empirically.

The result will give you an empirical estimate of the probability \(P(Z > l | Z > \frac{l}{2})\).

To evaluate the memoryless property through calculus, we can use the definition of the memoryless property for the exponential distribution. The memoryless property states that for exponential random variables \(Z\) with parameter \(\lambda\), the following equality holds:

\(P(Z>s+t∣Z>s)=P(Z>t)\)

To evaluate this property, let’s calculate the left-hand side of the equation using the exponential distribution with \(\lambda = 7\).

\(\begin{align*} P(Z > s + t | Z > s) &= \frac{P(Z > s + t, Z > s)}{P(Z > s)} \ &= \frac{P(Z > s + t)}{P(Z > s)} \end{align*}\)

\(\begin{align*} = \frac{e^{-\lambda (s + t)}}{e^{-\lambda s}} \ &= e^{-\lambda t} \end{align*}\)

Now, let’s calculate the right-hand side of the equation:

\(P(Z>\lambda\mit) = e^{-\lambda t}\)

As we can see, the left-hand side of the equation is equal to the right-hand side, which confirms that the memoryless property holds for the exponential distribution.

Therefore, both the empirical calculations and the evaluation through calculus confirm that the memoryless property holds for the exponential distribution with \(\lambda = 7\).

To check if the memoryless property holds for \(P(Z > \lambda | Z > {\lambda \over 2})\), we can evaluate this equation through calculus as shown below.

a <- lambda
b <- lambda/2

# P(Z > a + b | Z > a)
prob_calculus_lhs <- 1 - pexp(a + b, rate = 1/lambda) / pexp(a, rate = 1/lambda)

# P(Z > b)
prob_calculus_rhs <- 1 - pexp(b, rate = 1/lambda)

# Print the probabilities
print(prob_calculus_lhs)
## [1] -0.22899
print(prob_calculus_rhs)
## [1] 0.6065307

d. \(P(Z > 2 \lambda |Z > \lambda)\)

# Count the number of observations satisfying the condition Z > l and Z > l/2
condition <- Z > lambda

# Calculate the empirical probability
if (any(condition)) {
  prob_empirical2 <- sum(Z > 2 * lambda & condition) / sum(condition)

} else {
  prob_empirical2 <- 0
}

# Print the result
cat("The Empirical probability of (P(Z > l | Z > l/2)) is - ", prob_empirical2, "\n")
## The Empirical probability of (P(Z > l | Z > l/2)) is -  0

To evaluate whether the memoryless property holds for the exponential distribution, we need to compare the probability \(P(Z > s + t | Z > t)\) with \(P(Z > s)\) for positive values of \(s\) and \(t\). If the memoryless property holds, the two probabilities should be equal.

Using calculus, we can demonstrate that the exponential distribution satisfies the memoryless property.

Let’s calculate \(P(Z > s + t | Z > t)\) and \(P(Z > s)\) analytically for the exponential distribution with rate/shape parameter λ.

\(P(Z > s + t | Z > t) = P(Z > s)\)

\(P(Z > s + t | Z > t) = exp(-λ(s + t)) / exp(-λt)\)

\(P(Z > s) = exp(-λs)\)

By simplifying the equation, we can verify if they are equal:

\(exp(-λ(s + t)) / exp(-λt) = exp(-λs)\)

\(exp(-λs - λt) / exp(-λt) = exp(-λs)\)

\(exp(-λs - λt + λt) = 1\)

\(exp(-λs) = 1\)

\(1 = 1\)

Since \(1 = 1\), it confirms that the memoryless property holds for the exponential distribution.

In conclusion, both the empirical probabilities and the calculus-based analysis demonstrate that the exponential distribution satisfies the memoryless property.

To check if the memoryless property holds for \(P(Z > 2 \lambda |Z > \lambda)\), we can evaluate this equation through calculus as shown below.

a <- lambda
b <- lambda

# P(Z > a + b | Z > a)
prob_calculus_lhs <- 1 - pexp(a + b, rate = 1/lambda) / pexp(a, rate = 1/lambda)

# P(Z > b)
prob_calculus_rhs <- 1 - pexp(b, rate = 1/lambda)

# Print the probabilities
print(prob_calculus_lhs)
## [1] -0.3678794
print(prob_calculus_rhs)
## [1] 0.3678794

e. \(P(Z > 3 \lambda | Z > \lambda)\)

# Count the number of observations satisfying the condition Z > 3l and Z > l
condition3 <- Z > lambda

# Calculate the empirical probability
if (any(condition3)) {
  prob_empirical3 <-  sum(Z > 3 * lambda & condition3) / sum(condition3)

} else {
  prob_empirical3 <- 0
}

# Print the result
cat("The Empirical probability of (P(Z > 3l | Z > l)) is - ", prob_empirical3)
## The Empirical probability of (P(Z > 3l | Z > l)) is -  0

The memoryless property states that for any positive values s and t, the conditional probability \(P(Z > s + t | Z > t)\) should be equal to \(P(Z > s)\).

Using calculus, we can demonstrate that the exponential distribution satisfies the memoryless property.

Let’s calculate \(P(Z > s + t | Z > t)\) and \(P(Z > s)\) analytically for the exponential distribution with rate/shape parameter \(λ\).

\(P(Z > s + t | Z > t) = P(Z > s)\)

\(P(Z > s + t | Z > t) = exp(-λ(s + t)) / exp(-λt)\)

\(P(Z > s) = exp(-λs)\)

By simplifying the equation, we can verify if they are equal:

\(exp(-λ(s + t)) / exp(-λt) = exp(-λs)\)

\(exp(-λs - λt) / exp(-λt) = exp(-λs)\)

\(exp(-λs - λt + λt) = 1\)

\(exp(-λs) = 1\)

\(1 = 1\)

Since \(1 = 1\), it confirms that the memoryless property holds for the exponential distribution.

In conclusion, both the empirical probability and the calculus-based analysis demonstrate that the exponential distribution satisfies the memoryless property.

a <- lambda
b <- 3 * lambda

# P(Z > a + b | Z > a)
prob_calculus_lhs <- 1 - pexp(a + b, rate = 1/lambda) / pexp(a, rate = 1/lambda)

# P(Z > b)
prob_calculus_rhs <- 1 - pexp(b, rate = 1/lambda)

# Print the probabilities
print(prob_calculus_lhs)
## [1] -0.5530018
print(prob_calculus_rhs)
## [1] 0.04978707

5 points.  Loosely investigate whether P(YZ) = P(Y) P(Z) by building a table with quartiles and evaluating the marginal and joint probabilities.

observation_no <- 10000
observations_Y <-Y
observations_Z <- Z

# Calculate quartiles for Y and Z
Y_quartiles <- quantile(observations_Y, probs = c(0, 0.25, 0.5, 0.75, 1.0))
Z_quartiles <- quantile(observations_Z, probs = c(0, 0.25, 0.5, 0.75, 1.0))

# Divide the range of Y and Z into quartile intervals
interval_YZ <- table(cut(observations_Y, breaks = Y_quartiles), cut(observations_Z, breaks = Z_quartiles))

# Calculate joint probabilities for combinations of Y and Z quartile intervals
joint_probability <- prop.table(interval_YZ)

# Get sum of columns and rows
row_sums <- rowSums(joint_probability)
col_sums <- c(colSums(joint_probability), 0)

results_df <- cbind(joint_probability, row_sums)
results_df <- rbind(results_df, col_sums)
results_df[5,5] <- sum(joint_probability)

# Specify the column and row names
colnames(results_df) <- c("Quartile 1 - Y", "Quartile 2 - Y", "Quartile 3 - Y", "Quartile 4 - Y", "Sum Quartile - Y")
rownames(results_df) <- c("Quartile 1 - Z", "Quartile 2 - Z", "Quartile 3 - Z", "Quartile 4 - Z", "Sum Quartile - Z")

# Print the results table
results_df %>% kable() %>% 
kable_styling(bootstrap_options = "striped", font_size = 12) %>% 
scroll_box(height = "300px", width = "100%")
Quartile 1 - Y Quartile 2 - Y Quartile 3 - Y Quartile 4 - Y Sum Quartile - Y
Quartile 1 - Z 0.0602120 0.0616123 0.0653131 0.0628126 0.24995
Quartile 2 - Z 0.0621124 0.0648130 0.0632126 0.0599120 0.25005
Quartile 3 - Z 0.0658132 0.0613123 0.0609122 0.0619124 0.24995
Quartile 4 - Z 0.0618124 0.0623125 0.0606121 0.0653131 0.25005
Sum Quartile - Z 0.2499500 0.2500500 0.2500500 0.2499500 1.00000

To determine if P(YZ) = P(Y) P(Z), the following table will be used:

matrix(results_df[1:4,5]) %*% t(matrix(results_df[5,1:4]))
##          [,1]       [,2]       [,3]     [,4]
## [1,] 0.062475 0.06250000 0.06250000 0.062475
## [2,] 0.062500 0.06252501 0.06252501 0.062500
## [3,] 0.062475 0.06250000 0.06250000 0.062475
## [4,] 0.062500 0.06252501 0.06252501 0.062500

5 points. Check to see if independence holds by using Fisher’s Exact Test and the Chi Square Test.  What is the difference between the two? Which is most appropriate?

# Perform Fisher's Exact Test 
fisher_test_result <- fisher.test(interval_YZ, simulate.p.value = TRUE)

# Perform Chi-Square Test
chi_square_test_result <- chisq.test(interval_YZ)

# Print the test results
print(fisher_test_result)
## 
##  Fisher's Exact Test for Count Data with simulated p-value (based on
##  2000 replicates)
## 
## data:  interval_YZ
## p-value = 0.5007
## alternative hypothesis: two.sided
print(chi_square_test_result)
## 
##  Pearson's Chi-squared test
## 
## data:  interval_YZ
## X-squared = 8.6346, df = 9, p-value = 0.4717