In Exercises 11–16, fill in the blanks using the named events. [ HinT: See Example 2 and the FAQ at the end of the section.] 55% of those who have a Mac now ( M ) will purchase a Mac next time ( X ) , whereas 20% of those who do not have a Mac now will purchase a Mac next time. P ( _ _ | _ _ ) = _ _ _ ; P ( _ _ | _ _ ) = _ _ _
In Exercises 11–16, fill in the blanks using the named events. [ HinT: See Example 2 and the FAQ at the end of the section.] 55% of those who have a Mac now ( M ) will purchase a Mac next time ( X ) , whereas 20% of those who do not have a Mac now will purchase a Mac next time. P ( _ _ | _ _ ) = _ _ _ ; P ( _ _ | _ _ ) = _ _ _
Solution Summary: The author explains that 80% of those who have a Mac now ( M ) will purchase the Mac next time ( X ), whereas 20% who do not have one will.
In Exercises 11–16, fill in the blanks using the named events.
[HinT: See Example 2 and the FAQ at the end of the section.]
55% of those who have a Mac now
(
M
)
will purchase a Mac next time
(
X
)
, whereas 20% of those who do not have a Mac now will purchase a Mac next time.
P
(
_
_
|
_
_
)
=
_
_
_
;
P
(
_
_
|
_
_
)
=
_
_
_
Please solve asap.
4.24. The block includes 6 radio tubes of the first type and 10 of the second. The warranty period is usually maintained by 80% of radio tubes of the first type and 90% of the second type. Find the probability that: (a) a randomly selected radio lamp will last the warranty period; b) a radio tube that has survived the warranty period, the first type. (Answer: a) 0.8625; b) 0.3478.)
An observational study is conducted to compare experiences of men and women between the ages of 50‒59 years, following coronary artery bypass surgery. Participants undergo the surgery and are followed until the time of death, until they are lost to follow-up, or up to 30 years, whichever comes first. The following table details the experiences of participating men and women. The data below are years of death or years of last contact for men and women.
Men
Women
Year of Death
Year of Last Contact
Year of Death
Year of Last Contact
5
8
19
4
12
17
20
9
14
24
21
14
23
26
24
15
29
26
17
27
19
29
21
30
22
30
24
30
25
30
a) Estimate the survival functions for each treatment group using the Kaplan-Meier approach.
b) Test whether there is a significant difference in survival between treatment groups using the log rank test and a 5 percent…
Assume that A, B and C are three independent events such that P (A) = 0.2, P (B) = 0.6 and P (C) = 0.4. Determine the probability that exactly one of these events will occur. Answer with the probability in percent.
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