
MATLAB: An Introduction with Applications
6th Edition
ISBN: 9781119256830
Author: Amos Gilat
Publisher: John Wiley & Sons Inc
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Transcribed Image Text:287
PROBLEMS
5.1
algebra according to a new method. Find a 90% confidence interval for the difference in
achievement scores expected from the two methods.
Students' Achievement Scores
80 78
১), and
Method
ledger,
84
69
79
72
68
Present
70
72
73
68
(1975).
60
64
New
girls, with the following observed weight losses. Find a 90% confidence interval for mean
difference in effectiveness of the two diets.
Diet A was given to four overweight girls and diet B was given to five other overweight
96ाळ),
1953).
Kean
4.
AREYER
Weight Losses (pounds)
7, 2, -1, 4
6, 5, 2, 8, 3
Diet
dges
A
itzer
В
telescopic sight improves the ability to hit a target under twilight conditions. Group A is
group
972),
5. Eight volunteers for an experiment are divided randomly into two groups, to see if a
given
sights. After a learning period they are given a shooting test at twilight. These are their
B has the same kind of rifle but with open
rifles with telescopic sights, while
scores (100 is perfect).
85
88
Group A:
Group B:
93
96
77
80
83
89
an
in
up
What do you conclude?
6.
a wooded area, and a team of observers is sent out to find them. The team reports the
distance at which they first sight each tent (true sightings only) until all 20 tents are found.
The purpose of the study is to determine whether the patterned camouflage is more difficult
to detect than the plain camouflage. The distances at which each tent is detected are
Ten tents using plain camouflage and 10 tents using patterned camouflage are set
as follows.
reported
Distance (meters)
25, 28, 16, 34, 38, 21, 29, 43, 32, 36
26, 12, 16, 21, 20, 14, 10, 18, 22, 20
Type of camouflage
Plain
Patterned
(a) Perform a hypothesis test.
(b) Find a nonparametric 95% confidence interval for the difference in mean detection
distances.
eT
PROBLEMS
1. Let
Note that there are mn pairs in all. Show that S and T satisfy the relationship
equal the number of pairs (X, Y) in which Xi exceeds Y (counting ties as one-half).
S =T-n(n + 1)
2
n(n+ 1)
What statistic seems reasonable to use as an estimate of P(X> Y)?
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