n 2 3 X 0 1 2 0 1 2 3 0 1 2 3 4 0 1 2 3 4 5 0 1 2 3 4 5 9 0 1 2 3 4 5 6 7 0 1 2 omial Probabilities 01 950 020 0+ 970 029 0+ 0+ 961 039 001 0+ 0+ 951 910 001 0+ 0+ 0+ 941 057 001 0+ 0+ 0+ 0+ 932 990 002 0+ 0+ 0+ 0+ 0+ 923 075 003 .05 902 .095 002 .857 135 .007 0+ 815 171 014 0+ 0+ 774 204 021 .001 0+ 0+ 735 232 .031 002 0+ 0+ 0+ 698 257 041 .004 0+ 0+ 0+ 0+ 663 279 051 m .10 810 .180 010 729 243 027 .001 .656 292 049 .004 0+ 590 328 073 008 0+ 0+ 531 354 098 015 001 0+ 0+ 478 372 124 023 003 0+ 0+ 0+ 430 383 149 1 .20 .640 320 040 512 384 096 008 410 410 154 026 002 328 410 205 .051 .006 0+ 262 393 246 082 015 002 0+ 210 367 275 115 029 004 0+ 0+ 168 336 294 HT .30 .490 .420 090 343 441 .189 027 240 .412 265 .076 900 .168 360 309 132 .028 .002 118 308 324 185 .060 .010 .001 .082 247 318 227 .097 .025 .004 0+ .068 196 296 DE .40 360 480 160 216 432 288 064 130 346 346 154 .026 078 259 346 230 077 .010 047 187 311 276 138 087 .004 .028 .131 261 290 .194 077 017 002 017 090 209 חזר .50 250 500 250 125 375 375 125 062 250 375 250 .062 031 156 312 312 156 .031 .016 .094 234 312 234 .094 016 900⁰ .065 164 273 273 .164 .065 900⁰ .004 .001 .109 310 P 09 .160 480 360 190 288 ZCVY 216 9:00 .154 346 346 .130 010 077 230 346 259 078 004 037 .138 276 311 .187 047 002 017 077 .194 290 261 .131 028 001 900 041 121 .70 090 420 490 027 .189 441 343 006 076 265 412 240 002 028 .132 309 360 .168 001 010 090 185 324 303 118 0+ 004 025 097 227 318 247 082 0+ 001 010 047 80 .90 010 320 .180 010 019 900 960 384 512 002 026 154 410 410 0+ 900 051 205 410 328 0+ 002 015 290 0+ 0+ 001 95 002 095 810 ..902 ma 001 027 243 729 0+ 004 049 292 656 0+ 0+ 900 073 328 590 0+ 0+ 001 015 246 393 262 0+ 0+ 004 029 115 275 124 367 372 210 478 960 354 531 0+ 0+ 0+ 003 023 0+ 0+ 0+ 0+ 0+ 007 135 857 0+ 0+ 014 .171 815 0+ 0+ 001 021 204 774 0+ 0+ 0+ 002 031 232 735 0+ 0+ 0+ 0+ 004 041 257 969 0+ 0+ 0+ 0+ .99 0+ 020 980 0+ 0+ 029 970 0+ 0+ 001 039 .961 0+ 0+ 0+ .001 048 951 0+ 0+ 0+ 0+ .001 057 941 0+ 0+ 0+ 0+ 0+ .002 990 932 0+ 0+ 0+ 0+ X -0 1 2 0. 1 2 3 1 2 3 2 3 5 6 0 1 2 3 4 5 6 7 1 2 2 n 2 3
n 2 3 X 0 1 2 0 1 2 3 0 1 2 3 4 0 1 2 3 4 5 0 1 2 3 4 5 9 0 1 2 3 4 5 6 7 0 1 2 omial Probabilities 01 950 020 0+ 970 029 0+ 0+ 961 039 001 0+ 0+ 951 910 001 0+ 0+ 0+ 941 057 001 0+ 0+ 0+ 0+ 932 990 002 0+ 0+ 0+ 0+ 0+ 923 075 003 .05 902 .095 002 .857 135 .007 0+ 815 171 014 0+ 0+ 774 204 021 .001 0+ 0+ 735 232 .031 002 0+ 0+ 0+ 698 257 041 .004 0+ 0+ 0+ 0+ 663 279 051 m .10 810 .180 010 729 243 027 .001 .656 292 049 .004 0+ 590 328 073 008 0+ 0+ 531 354 098 015 001 0+ 0+ 478 372 124 023 003 0+ 0+ 0+ 430 383 149 1 .20 .640 320 040 512 384 096 008 410 410 154 026 002 328 410 205 .051 .006 0+ 262 393 246 082 015 002 0+ 210 367 275 115 029 004 0+ 0+ 168 336 294 HT .30 .490 .420 090 343 441 .189 027 240 .412 265 .076 900 .168 360 309 132 .028 .002 118 308 324 185 .060 .010 .001 .082 247 318 227 .097 .025 .004 0+ .068 196 296 DE .40 360 480 160 216 432 288 064 130 346 346 154 .026 078 259 346 230 077 .010 047 187 311 276 138 087 .004 .028 .131 261 290 .194 077 017 002 017 090 209 חזר .50 250 500 250 125 375 375 125 062 250 375 250 .062 031 156 312 312 156 .031 .016 .094 234 312 234 .094 016 900⁰ .065 164 273 273 .164 .065 900⁰ .004 .001 .109 310 P 09 .160 480 360 190 288 ZCVY 216 9:00 .154 346 346 .130 010 077 230 346 259 078 004 037 .138 276 311 .187 047 002 017 077 .194 290 261 .131 028 001 900 041 121 .70 090 420 490 027 .189 441 343 006 076 265 412 240 002 028 .132 309 360 .168 001 010 090 185 324 303 118 0+ 004 025 097 227 318 247 082 0+ 001 010 047 80 .90 010 320 .180 010 019 900 960 384 512 002 026 154 410 410 0+ 900 051 205 410 328 0+ 002 015 290 0+ 0+ 001 95 002 095 810 ..902 ma 001 027 243 729 0+ 004 049 292 656 0+ 0+ 900 073 328 590 0+ 0+ 001 015 246 393 262 0+ 0+ 004 029 115 275 124 367 372 210 478 960 354 531 0+ 0+ 0+ 003 023 0+ 0+ 0+ 0+ 0+ 007 135 857 0+ 0+ 014 .171 815 0+ 0+ 001 021 204 774 0+ 0+ 0+ 002 031 232 735 0+ 0+ 0+ 0+ 004 041 257 969 0+ 0+ 0+ 0+ .99 0+ 020 980 0+ 0+ 029 970 0+ 0+ 001 039 .961 0+ 0+ 0+ .001 048 951 0+ 0+ 0+ 0+ .001 057 941 0+ 0+ 0+ 0+ 0+ .002 990 932 0+ 0+ 0+ 0+ X -0 1 2 0. 1 2 3 1 2 3 2 3 5 6 0 1 2 3 4 5 6 7 1 2 2 n 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
Question
16
Transcribed Image Text:n
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2
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3
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5
6
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x
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Transcribed Image Text:←
Assume that a procedure yields a binomial distribution with n=3 trials and a probability of success of p=0.10. Use a binomial
probability table to find the probability that the number of successes x is exactly 1.
Click on the icon to view the binomial probabilities table.
P(1)=
(Round to three decimal places as needed.)
..
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