Finding P(r ≥ 6) means there could be exactly 6 males, exactly 7 males, exactly 8 males, or exactly 9 males. Since the events are mutually exclusive, we use the addition rule. P(r≥ 6) = P(6) + P(7) + P(8) + P(9) First, use this table to find P(6) rounded to three decimal places. A portion of this table for n = 9 is displayed below. r .55 .001 .008 .041 .116 213 .260 212 .111 .034 9 .005 .010 When n = 9 and p = 0.55, we have P(6) = P .85 .90 .65 .70 .75 .80 .000 .000 .000 .000 .000 .000 .000 .000 .000 .000 .000 .021 .010 .004 .001 .000 .000 .000 .074 .042 .021 .009 .003 .001 .000 .167 .118 .017 .005 .001 .074 .039 .172 .117 .066 .251 .219 .028 .007 251 272 .267 234 .176 .107 .045 .161 216 267 .300 .302 260 .172 .060 .100 .225 .302 .368 .387 .021 .075 .134 232 387 x 0 1 2 3 4 5 6 7 8 .60 .000 .004 .001 Submit Skip (you cannot come back) .156 .040 .95 .000 .000 .000 .000 .000 .001 .008 .063 .299 .630

MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
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Step 3
Finding P(r ≥ 6) means there could be exactly 6 males, exactly 7 males, exactly 8 males, or exactly 9 males.
Since the events are mutually exclusive, we use the addition rule.
P(r≥ 6) = P(6) + P(7) + P(8) + P(9)
First, use this table to find P(6) rounded to three decimal places. A portion of this table for n = 9 is displayed below.
.55
.60 .65
.70
.001
000 .000 .000
008
004 .001
.000
041
.021
.010 .004
.116
074
042
021
074
213
.167
.118
.260
251
.219 .172
212
251
272
267
7
111
161
216
267
8
034
060 .100
.156
9
.005
010
021
040
When n = 9 and p = 0.55, we have P(6)
0
1
2
3
5
6
Submit Skip (you cannot come back)
P
.75
.80
.85
.90
.000 .000 .000
000
.000
.000
.000
000
.001 .000 .000
.000
.009 .003 .001
.000
.039
.017
005
.001
117 .066
028 .007
234 .176
.107
045
.300
.302
260 .172
.225
302
368 .387
.075 .134 .232
387
O
.95
000
.000
.000
.000
.000
001
008
063
299
630
Transcribed Image Text:Step 3 Finding P(r ≥ 6) means there could be exactly 6 males, exactly 7 males, exactly 8 males, or exactly 9 males. Since the events are mutually exclusive, we use the addition rule. P(r≥ 6) = P(6) + P(7) + P(8) + P(9) First, use this table to find P(6) rounded to three decimal places. A portion of this table for n = 9 is displayed below. .55 .60 .65 .70 .001 000 .000 .000 008 004 .001 .000 041 .021 .010 .004 .116 074 042 021 074 213 .167 .118 .260 251 .219 .172 212 251 272 267 7 111 161 216 267 8 034 060 .100 .156 9 .005 010 021 040 When n = 9 and p = 0.55, we have P(6) 0 1 2 3 5 6 Submit Skip (you cannot come back) P .75 .80 .85 .90 .000 .000 .000 000 .000 .000 .000 000 .001 .000 .000 .000 .009 .003 .001 .000 .039 .017 005 .001 117 .066 028 .007 234 .176 .107 045 .300 .302 260 .172 .225 302 368 .387 .075 .134 .232 387 O .95 000 .000 .000 .000 .000 001 008 063 299 630
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