Questions: 1-8
Q1.
A finance journal published a study of whether the decision to invest in the stock market is dependent on IQ. Information on a sample of 153,401 adults living in Finland formed the database for the study. An IQ score (from a low score of 1 to a high score of 9) was determined for each Finnish citizen as well as whether or not the citizen invested in the stock market. The following table gives the number of Finnish citizens in each IQ score/investment category. Suppose one of the 153,401 citizens is selected at random. Complete parts a through f.
a. What is the probability that the Finnish
citizen invests in the stock market?
The probability is ________..
(Round to the nearest thousandth as needed.)
b. What is the probability that the Finnish
citizen has an IQ score of 6 or higher?
The probability is ________.
(Round to the nearest thousandth as needed.)
c. What is the probability that the Finnish
citizen invests in the stock market and has an IQ score of 6 or higher?
The probability is ________..
(Round to the nearest thousandth as needed.)
d. What is the probability that the Finnish
citizen invests in the stock market or has an IQ score of 6 or higher?
The probability is ________..
(Round to the nearest thousandth as needed.)
e. What is the probability that the Finnish
citizen does not invest in the stock market?
The probability is ________..
(Round to the nearest thousandth as needed.)
f. Are the events {Invest in the stock
market} and {IQ score of 1} mutually exclusive? Choose A,B,C or D
A. Yes, they are mutually exclusive because
there are no Finnish citizens who invest in the stock market and have an IQ
score of 1.
B. Yes, they are mutually exclusive because
there are Finnish citizens who invest in the stock market and have an IQ score
of 1.
C. No, they are not mutually exclusive because
the probability that a Finnish citizen invests in the stock market and has an
IQ score of 1 is very small.
D. No, they are not mutually exclusive because
there are Finnish citizens who invest in the stock market and have an IQ score
of 1.
Q2.
Physicians and pharmacists sometimes fail to inform patients
adequately about the proper application of prescription drugs and about the
precautions to take in order to avoid potential side effects. One method of
increasing patients' awareness of the problem is for physicians to provide
patient medication instruction (PMI) sheets. A local medical survey, however,
has found that only 4141% of the doctors who prescribe drugs frequently
distribute PMI sheets to their patients. Assume that 4141% of all patients
receive the PMI sheet with their prescriptions and that 1515% receive the PMI
sheet and are hospitalized because of a drug-related problem. What is the
probability that a person will be hospitalized for a drug-related problem given
that the person received the PMI sheet?
Q3.
The chance of winning a lottery game is 1 in approximately
2727 million. Suppose you buy a $1 lottery ticket in anticipation of winning
the $44 million grand prize. Calculate your expected net winnings for this
single ticket. Interpret the result.
Q3. Q4. Q5.
Q6. Q7. Q8.
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Tags: MATH 533 Week 2 Quiz, MATH533 Week2 Quiz.
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