Medicine. In order to test a new drug for adverse reactions, the drug was administered to 1 , 000 test subjects with the following results: 60 subjects reported that their only adverse reaction was a loss of appetite, 90 subjects reported that their only adverse reaction was a loss of sleep, and 800 subjects reported no adverse reactions at all. If this drug is released for general use, what is the (empirical) probability that a person using the drug will suffer both a loss of appetite and a loss of sleep?
Medicine. In order to test a new drug for adverse reactions, the drug was administered to 1 , 000 test subjects with the following results: 60 subjects reported that their only adverse reaction was a loss of appetite, 90 subjects reported that their only adverse reaction was a loss of sleep, and 800 subjects reported no adverse reactions at all. If this drug is released for general use, what is the (empirical) probability that a person using the drug will suffer both a loss of appetite and a loss of sleep?
Solution Summary: The author calculates the probability that a person who uses the drug will suffer both loss of appetite and sleep, if administered to 1000 test subjects for adverse reactions.
Medicine. In order to test a new drug for adverse reactions, the drug was administered to
1
,
000
test subjects with the following results:
60
subjects reported that their only adverse reaction was
a loss of appetite,
90
subjects reported that their only adverse reaction was a loss of sleep, and
800
subjects reported no adverse reactions at all. If this drug is released for general use, what is the (empirical) probability that a person using the drug will suffer both a loss of appetite and a loss of sleep?
Calculating probability for the Standard Normal Curve
1.
Assume the mean is zero, the standard deviation is one, and it is associated with the distribution of z values.
Each problem is worth 2 points, 1 point for drawing out the curve and shading the area requested and 1 point
for the answer.
a. What is the P(z > 0)?
b. What is the P(z < 1.0)?
C. What is the P(z <-1.0)?
a) x(t) = rect(t − 3)
b) x(t) = −3t rect(t)
.
c) x(t) = 2te 3u1(t)
d) x(t) = e−2|t|
2. Sketch the magnitude and phase spectrum for the four signals in Problem (1).
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Discrete Distributions: Binomial, Poisson and Hypergeometric | Statistics for Data Science; Author: Dr. Bharatendra Rai;https://www.youtube.com/watch?v=lHhyy4JMigg;License: Standard Youtube License