Harmful drug side effect. A pharmaceutical laboratory claims that a drug causes serious side effects in 20 people out of 1 , 000 , on average. To check this claim, a hospital administers the drug to 10 randomly chosen patients and finds that 3 suffer from serious side effects if the laboratory's claims are correct, what is the probability that the hospital gets these results?
Harmful drug side effect. A pharmaceutical laboratory claims that a drug causes serious side effects in 20 people out of 1 , 000 , on average. To check this claim, a hospital administers the drug to 10 randomly chosen patients and finds that 3 suffer from serious side effects if the laboratory's claims are correct, what is the probability that the hospital gets these results?
Solution Summary: The author calculates the probability that 3 out of 10 patients will have serious side effects of the drug.
Harmful drug side effect. A pharmaceutical laboratory claims that a drug causes serious side effects in
20
people out of
1
,
000
, on average. To check this claim, a hospital administers the drug to
10
randomly chosen patients and finds that
3
suffer from serious side effects if the laboratory's claims are correct, what is the probability that the hospital gets these results?
3. A room has a large circular table with ten seats, numbered 1 to 10, such that to the right of seat number i is seat
number i + 1 for all i ∈ {1, . . . , 9} and to the right of seat 10 is seat 1. We want to assign seats to 10 people, 6 of
them only speak Slovene, 1 of them only speaks English, and the remaining 3 speak both Slovene and English, by
giving out numbered place cards. In how many ways can we do that so that everyone sits next to at least one person
who speaks a common language?
charity
savings
Budget for May
travel
food
Peter earned $700 during May. The graph
shows how the money was used.
What fraction was clothes?
O Search
Submit
clothes
leisure
Exercise 11.3 A slope field is given for the equation y' = 4y+4.
(a) Sketch the particular solution that corresponds to y(0) = −2
(b) Find the constant solution
(c) For what initial conditions y(0) is the solution increasing?
(d) For what initial conditions y(0) is the solution decreasing?
(e) Verify these results using only the differential equation y' = 4y+4.
Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, subject and related others by exploring similar questions and additional content below.
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