the particular z value (zo) that satisfies (a) Pr (z ≥ zo) = .0099, (b) Pr (z ≤zo) = .8907, (c) Pr(z ≤ zo) = .0179, (d) Pr(z ≥ zo) = .6985, (e) Pr(-zo ≤ z ≤ zo) = .5762, (f) Pr(zo ≤ z ≤1.00) = .705
the particular z value (zo) that satisfies (a) Pr (z ≥ zo) = .0099, (b) Pr (z ≤zo) = .8907, (c) Pr(z ≤ zo) = .0179, (d) Pr(z ≥ zo) = .6985, (e) Pr(-zo ≤ z ≤ zo) = .5762, (f) Pr(zo ≤ z ≤1.00) = .705
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
Suppose that variable z has a standard
the particular z value (zo) that satisfies
(a) Pr (z ≥ zo) = .0099,
(b) Pr (z ≤zo) = .8907,
(c) Pr(z ≤ zo) = .0179,
(d) Pr(z ≥ zo) = .6985,
(e) Pr(-zo ≤ z ≤ zo) = .5762,
(f) Pr(zo ≤ z ≤1.00) = .7056.
![Appendix I Table of the Standard Normal Distribution
The entries in this table are the probabilities that a standard normal
variate will have a value between 0 and z.
2
65599
THERE
1234
00400080
0832
0871
1217 1255
.03 .04
2009
0910 0948
1293 1331
1628 1664 1700
1985 2019
05
06 07 .08 09
0192 0626 0675 0714 0753
0987 1026 1064 1103 1141
1368 1406
1443 1480 1517
1736 1772 1808 1844
2088
2157 2190 222
4996 4996
0.49997, 0.4999997, and 0.499999999, respectively.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F2665fa5e-6669-46c5-8788-f11579d141c1%2F9841101b-e0cd-410d-821b-4551be9543ec%2Fy1lw42_processed.png&w=3840&q=75)
Transcribed Image Text:Appendix I Table of the Standard Normal Distribution
The entries in this table are the probabilities that a standard normal
variate will have a value between 0 and z.
2
65599
THERE
1234
00400080
0832
0871
1217 1255
.03 .04
2009
0910 0948
1293 1331
1628 1664 1700
1985 2019
05
06 07 .08 09
0192 0626 0675 0714 0753
0987 1026 1064 1103 1141
1368 1406
1443 1480 1517
1736 1772 1808 1844
2088
2157 2190 222
4996 4996
0.49997, 0.4999997, and 0.499999999, respectively.
Expert Solution
![](/static/compass_v2/shared-icons/check-mark.png)
Step 1
given data
standard normal distribution
Z~N(0,1)
we have to find value of z0 so that,
(a) Pr (z ≥ zo) = .0099,
(b) Pr (z ≤zo) = .8907,
(c) Pr(z ≤ zo) = .0179,
(d) Pr(z ≥ zo) = .6985,
(e) Pr(-zo ≤ z ≤ zo) = .5762,
(f) Pr(zo ≤ z ≤1.00) = .7056.
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