APPENDIX A Tables TABLE A-1 Binomial Probabilities .01 .05 .10 .20 .980 .30 .40 .50 .903 .810 .60 .70 .80 .640 .490 .90 .95 .99 .020 .095 .360 .250 .160 .180 .320 .090 .040 .010 .003 .420 .480 .500 .003 .010 .480 .420 .320 .040 .090 .180 .095 .020 .970 .857 .160 .250 .360 .490 .729 .512 .640 .810 .903 .029 .343 .216 .125 980 2 .135 .243 .064 .027 .008 .001 .384 .441 0+ 0+ .007 .432 .375 .288 .189 .027 .096 .096 .027 .007 3 0+ .189 .288 .375 .432 1 0+ .001 .441 .384 .243 .135 4 .008 .027 .064 .029 .961 .815 .125 .216 .343 .512 .656 .410 .729 .857 .970 3 .240 .130 .063 .026 .039 .171 .008 .002 0+ .292 .410 412 0+ .001 .346 .250 .154 .076 .026 .014 .049 .004 .154 .265 .346 .375 1 3 0+ 0+ .346 .265 .154 .049 .014 .004 .026 .076 .001 0+ .154 .250 .346 .412 .410 0+ .002 .292 .171 .039 3 .008 .026 .063 .130 .951 .774 .590 .240 .410 .656 .815 .961 .328 .168 .078 4 1 .031 .010 .002 0+ .048 .204 .328 0+ 0+ .410 .360 .259 .156 .001 .077 .028 .006 0+ 0+ .021 .073 .205 0+ 1 .309 .346 .313 .230 3 0+ .132 .051 .008 .001 .001 .008 .051 .132 .230 .313 .346 4 0+ .309 .205 .073 .021 .001 0+ .006 .028 3 .077 .156 .259 .360 5 0+ 0+ .410 .328 .204 .048 4 0+ 0+ .002 .010 .031 .078 .168 .328 .590 .774 .941 .735 .531 .262 .118 .951 5 .047 .016 .004 .001 .057 .232 .354 .393 0+ .303 .187 .094 .037 .010 .002 0+ .001 .031 .098 .246 .324 .311 .234 .138 .060 .015 .001 +0 3 0+ .002 .015 0+ 2 .082 .185 .276 .312 .276 .185 .082 .015 .002 0+ 3 4 0+ .001 .015 .060 .138 .234 .311 .324 .246 .098 .031 .001 4 0+ 0+ .002 .010 .037 .094 .187 .303 .393 .354 .232 .057 5 0+ 0+ 0+ .001 .004 .016 .047 .118 .262 .531 .735 .941 7 .932 .698 .478 .210 .082 .028 .008 .002 0+ 0+ 0+ 0+ 0+ .066 .257 .372 .367 .247 .131 .055 .017 .004 0+ 0+ 2 .002 .041 .124 .275 .318 .261 .164 .077 .025 .004 0+ 0+ 2 3 0+ .004 .023 .115 .227 .290 .273 .194 .097 .029 .003 0+ 3 4 0+ .003 .029 .097 .194 .273 .290 .227 .115 .023 .004 4 0+ 0+ .004 .025 .077 .164 .261 .318 .275 .124 .041 .002 0+ 0+ 0+ .004 .017 .055 .131 .247 .367 .372 .257 .066 0+ 0+ 0+ 0+ .002 .008 .028 .082 .210 .478 .698 .932 .923 .663 .430 .168 .058 .017 .004 .001 0+ 0+ 0+ 0+ 0+ 1 .075 .279 .383 .336 .198 .090 .031 .008 .001 0+ 0+ 0+ +0 1 2 .003 .051 .149 .294 .296 .209 .109 .041 .010 .001 0+ 0+ 3 .005 .033 .147 .254 .279 .219 .124 .047 .009 0+ 0+ 3 4 0+ .005 .046 .136 .232 .273 .232 .136 .046 .005 4 0+ .009 .047 .124 .219 .279 .254 .147 .033 .005 0+ .001 .010 .041 .109 .209 .296 .294 .149 .051 .003 0+ 0+ .001 .008 .031 .090 .198 .336 .383 .279 .075 7 0+ .001 .004 .017 .058 .168 .430 .663 .923 8 NOTE: 0+ represents a positive probability value less than 0.0005. From Frederick C. Mosteller, Robert E. K. Rourke, and George B. Thomas, Jr., Probability with Statistical Applications, 2nd ed., © 1970. Reprinted and electronically reproduced by permission of Pearson Education, Inc., Upper Saddle River, New Jersey. 683 2. 3.
APPENDIX A Tables TABLE A-1 Binomial Probabilities .01 .05 .10 .20 .980 .30 .40 .50 .903 .810 .60 .70 .80 .640 .490 .90 .95 .99 .020 .095 .360 .250 .160 .180 .320 .090 .040 .010 .003 .420 .480 .500 .003 .010 .480 .420 .320 .040 .090 .180 .095 .020 .970 .857 .160 .250 .360 .490 .729 .512 .640 .810 .903 .029 .343 .216 .125 980 2 .135 .243 .064 .027 .008 .001 .384 .441 0+ 0+ .007 .432 .375 .288 .189 .027 .096 .096 .027 .007 3 0+ .189 .288 .375 .432 1 0+ .001 .441 .384 .243 .135 4 .008 .027 .064 .029 .961 .815 .125 .216 .343 .512 .656 .410 .729 .857 .970 3 .240 .130 .063 .026 .039 .171 .008 .002 0+ .292 .410 412 0+ .001 .346 .250 .154 .076 .026 .014 .049 .004 .154 .265 .346 .375 1 3 0+ 0+ .346 .265 .154 .049 .014 .004 .026 .076 .001 0+ .154 .250 .346 .412 .410 0+ .002 .292 .171 .039 3 .008 .026 .063 .130 .951 .774 .590 .240 .410 .656 .815 .961 .328 .168 .078 4 1 .031 .010 .002 0+ .048 .204 .328 0+ 0+ .410 .360 .259 .156 .001 .077 .028 .006 0+ 0+ .021 .073 .205 0+ 1 .309 .346 .313 .230 3 0+ .132 .051 .008 .001 .001 .008 .051 .132 .230 .313 .346 4 0+ .309 .205 .073 .021 .001 0+ .006 .028 3 .077 .156 .259 .360 5 0+ 0+ .410 .328 .204 .048 4 0+ 0+ .002 .010 .031 .078 .168 .328 .590 .774 .941 .735 .531 .262 .118 .951 5 .047 .016 .004 .001 .057 .232 .354 .393 0+ .303 .187 .094 .037 .010 .002 0+ .001 .031 .098 .246 .324 .311 .234 .138 .060 .015 .001 +0 3 0+ .002 .015 0+ 2 .082 .185 .276 .312 .276 .185 .082 .015 .002 0+ 3 4 0+ .001 .015 .060 .138 .234 .311 .324 .246 .098 .031 .001 4 0+ 0+ .002 .010 .037 .094 .187 .303 .393 .354 .232 .057 5 0+ 0+ 0+ .001 .004 .016 .047 .118 .262 .531 .735 .941 7 .932 .698 .478 .210 .082 .028 .008 .002 0+ 0+ 0+ 0+ 0+ .066 .257 .372 .367 .247 .131 .055 .017 .004 0+ 0+ 2 .002 .041 .124 .275 .318 .261 .164 .077 .025 .004 0+ 0+ 2 3 0+ .004 .023 .115 .227 .290 .273 .194 .097 .029 .003 0+ 3 4 0+ .003 .029 .097 .194 .273 .290 .227 .115 .023 .004 4 0+ 0+ .004 .025 .077 .164 .261 .318 .275 .124 .041 .002 0+ 0+ 0+ .004 .017 .055 .131 .247 .367 .372 .257 .066 0+ 0+ 0+ 0+ .002 .008 .028 .082 .210 .478 .698 .932 .923 .663 .430 .168 .058 .017 .004 .001 0+ 0+ 0+ 0+ 0+ 1 .075 .279 .383 .336 .198 .090 .031 .008 .001 0+ 0+ 0+ +0 1 2 .003 .051 .149 .294 .296 .209 .109 .041 .010 .001 0+ 0+ 3 .005 .033 .147 .254 .279 .219 .124 .047 .009 0+ 0+ 3 4 0+ .005 .046 .136 .232 .273 .232 .136 .046 .005 4 0+ .009 .047 .124 .219 .279 .254 .147 .033 .005 0+ .001 .010 .041 .109 .209 .296 .294 .149 .051 .003 0+ 0+ .001 .008 .031 .090 .198 .336 .383 .279 .075 7 0+ .001 .004 .017 .058 .168 .430 .663 .923 8 NOTE: 0+ represents a positive probability value less than 0.0005. From Frederick C. Mosteller, Robert E. K. Rourke, and George B. Thomas, Jr., Probability with Statistical Applications, 2nd ed., © 1970. Reprinted and electronically reproduced by permission of Pearson Education, Inc., Upper Saddle River, New Jersey. 683 2. 3.
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
Related questions
Concept explainers
Contingency Table
A contingency table can be defined as the visual representation of the relationship between two or more categorical variables that can be evaluated and registered. It is a categorical version of the scatterplot, which is used to investigate the linear relationship between two variables. A contingency table is indeed a type of frequency distribution table that displays two variables at the same time.
Binomial Distribution
Binomial is an algebraic expression of the sum or the difference of two terms. Before knowing about binomial distribution, we must know about the binomial theorem.
Topic Video
Question
Using table A-1 for a Binomial
a) probability of x = exactly 7 successes
b) probability that x successes is fewer than 3
PLEASE SHOW ALL WORK!!!
Transcribed Image Text:APPENDIX A
Tables
TABLE A-1 Binomial Probabilities
.01
.05
.10
.20
.980
.30
.40
.50
.903
.810
.60
.70
.80
.640
.490
.90
.95
.99
.020
.095
.360
.250
.160
.180
.320
.090
.040
.010
.003
.420
.480
.500
.003
.010
.480
.420
.320
.040
.090
.180
.095
.020
.970
.857
.160
.250
.360
.490
.729
.512
.640
.810
.903
.029
.343
.216
.125
980
2
.135
.243
.064
.027
.008
.001
.384
.441
0+
0+
.007
.432
.375
.288
.189
.027
.096
.096
.027
.007
3
0+
.189
.288
.375
.432
1
0+
.001
.441
.384
.243
.135
4
.008
.027
.064
.029
.961
.815
.125
.216
.343
.512
.656
.410
.729
.857
.970
3
.240
.130
.063
.026
.039
.171
.008
.002
0+
.292
.410
412
0+
.001
.346
.250
.154
.076
.026
.014
.049
.004
.154
.265
.346
.375
1
3
0+
0+
.346
.265
.154
.049
.014
.004
.026
.076
.001
0+
.154
.250
.346
.412
.410
0+
.002
.292
.171
.039
3
.008
.026
.063
.130
.951
.774
.590
.240
.410
.656
.815
.961
.328
.168
.078
4
1
.031
.010
.002
0+
.048
.204
.328
0+
0+
.410
.360
.259
.156
.001
.077
.028
.006
0+
0+
.021
.073
.205
0+
1
.309
.346
.313
.230
3
0+
.132
.051
.008
.001
.001
.008
.051
.132
.230
.313
.346
4
0+
.309
.205
.073
.021
.001
0+
.006
.028
3
.077
.156
.259
.360
5
0+
0+
.410
.328
.204
.048
4
0+
0+
.002
.010
.031
.078
.168
.328
.590
.774
.941
.735
.531
.262
.118
.951
5
.047
.016
.004
.001
.057
.232
.354
.393
0+
.303
.187
.094
.037
.010
.002
0+
.001
.031
.098
.246
.324
.311
.234
.138
.060
.015
.001
+0
3
0+
.002
.015
0+
2
.082
.185
.276
.312
.276
.185
.082
.015
.002
0+
3
4
0+
.001
.015
.060
.138
.234
.311
.324
.246
.098
.031
.001
4
0+
0+
.002
.010
.037
.094
.187
.303
.393
.354
.232
.057
5
0+
0+
0+
.001
.004
.016
.047
.118
.262
.531
.735
.941
7
.932
.698
.478
.210
.082
.028
.008
.002
0+
0+
0+
0+
0+
.066
.257
.372
.367
.247
.131
.055
.017
.004
0+
0+
2
.002
.041
.124
.275
.318
.261
.164
.077
.025
.004
0+
0+
2
3
0+
.004
.023
.115
.227
.290
.273
.194
.097
.029
.003
0+
3
4
0+
.003
.029
.097
.194
.273
.290
.227
.115
.023
.004
4
0+
0+
.004
.025
.077
.164
.261
.318
.275
.124
.041
.002
0+
0+
0+
.004
.017
.055
.131
.247
.367
.372
.257
.066
0+
0+
0+
0+
.002
.008
.028
.082
.210
.478
.698
.932
.923
.663
.430
.168
.058
.017
.004
.001
0+
0+
0+
0+
0+
1
.075
.279
.383
.336
.198
.090
.031
.008
.001
0+
0+
0+
+0
1
2
.003
.051
.149
.294
.296
.209
.109
.041
.010
.001
0+
0+
3
.005
.033
.147
.254
.279
.219
.124
.047
.009
0+
0+
3
4
0+
.005
.046
.136
.232
.273
.232
.136
.046
.005
4
0+
.009
.047
.124
.219
.279
.254
.147
.033
.005
0+
.001
.010
.041
.109
.209
.296
.294
.149
.051
.003
0+
0+
.001
.008
.031
.090
.198
.336
.383
.279
.075
7
0+
.001
.004
.017
.058
.168
.430
.663
.923
8
NOTE: 0+ represents a positive probability value less than 0.0005.
From Frederick C. Mosteller, Robert E. K. Rourke, and George B. Thomas, Jr., Probability with Statistical Applications, 2nd ed., © 1970. Reprinted and electronically
reproduced by permission of Pearson Education, Inc., Upper Saddle River, New Jersey.
683
2.
3.
Expert Solution
This question has been solved!
Explore an expertly crafted, step-by-step solution for a thorough understanding of key concepts.
This is a popular solution!
Trending now
This is a popular solution!
Step by step
Solved in 3 steps with 4 images
Knowledge Booster
Learn more about
Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, statistics and related others by exploring similar questions and additional content below.Recommended textbooks for you
MATLAB: An Introduction with Applications
Statistics
ISBN:
9781119256830
Author:
Amos Gilat
Publisher:
John Wiley & Sons Inc
Probability and Statistics for Engineering and th…
Statistics
ISBN:
9781305251809
Author:
Jay L. Devore
Publisher:
Cengage Learning
Statistics for The Behavioral Sciences (MindTap C…
Statistics
ISBN:
9781305504912
Author:
Frederick J Gravetter, Larry B. Wallnau
Publisher:
Cengage Learning
MATLAB: An Introduction with Applications
Statistics
ISBN:
9781119256830
Author:
Amos Gilat
Publisher:
John Wiley & Sons Inc
Probability and Statistics for Engineering and th…
Statistics
ISBN:
9781305251809
Author:
Jay L. Devore
Publisher:
Cengage Learning
Statistics for The Behavioral Sciences (MindTap C…
Statistics
ISBN:
9781305504912
Author:
Frederick J Gravetter, Larry B. Wallnau
Publisher:
Cengage Learning
Elementary Statistics: Picturing the World (7th E…
Statistics
ISBN:
9780134683416
Author:
Ron Larson, Betsy Farber
Publisher:
PEARSON
The Basic Practice of Statistics
Statistics
ISBN:
9781319042578
Author:
David S. Moore, William I. Notz, Michael A. Fligner
Publisher:
W. H. Freeman
Introduction to the Practice of Statistics
Statistics
ISBN:
9781319013387
Author:
David S. Moore, George P. McCabe, Bruce A. Craig
Publisher:
W. H. Freeman