According to CDC estimates, more than 2.8 million people in the Unite.pdf
According to CDC estimates, more than 2.8 million people in the United States are sickened each year with antibiotic-resistant infections, with at least 35,000 dying as a result. Antibiotic resistance occurs when disease-causing microbes become resistant to antibiotic drug therapy. Because this resistance is typically genetic and transferred to the next generations of microbes, it is a very serious public health problem. Of the infections considered most serious by the CDC, gonorrhea has an estimated 1.14 million new cases occurring annually, and approximately 50% of those cases are resistant to any antibiotic. Assume a health clinic in California sees 12 patients with gonorrhea in a given week. Information obtained from the Ceaters for Disease Control and Preventioa website, at www.edc.gov. (c) Find the probability that exactly one of the cases is resistant to any antibiotic. Give your answer to four decimal places. (c) Find the probability that exactly one of the cases is resistant to any antibiotic. Give your answer to four decimal places. P(X=1 What is the probability that at least one case is resistant to any antibiotic? (Hint: It is easier to first find the probability that exactly zero of the 12 cases were resistant.) Give your answer to four decimal places. P(X1.
According to CDC estimates, more than 2.8 million people in the Unite.pdf
According to CDC estimates, more than 2.8 million people in the United States are sickened each year with antibiotic-resistant infections, with at least 35,000 dying as a result. Antibiotic resistance occurs when disease-causing microbes become resistant to antibiotic drug therapy. Because this resistance is typically genetic and transferred to the next generations of microbes, it is a very serious public health problem. Of the infections considered most serious by the CDC, gonorrhea has an estimated 1.14 million new cases occurring annually, and approximately 50% of those cases are resistant to any antibiotic. Assume a health clinic in California sees 12 patients with gonorrhea in a given week. Information obtained from the Ceaters for Disease Control and Preventioa website, at www.edc.gov. (c) Find the probability that exactly one of the cases is resistant to any antibiotic. Give your answer to four decimal places. (c) Find the probability that exactly one of the cases is resistant to any antibiotic. Give your answer to four decimal places. P(X=1 What is the probability that at least one case is resistant to any antibiotic? (Hint: It is easier to first find the probability that exactly zero of the 12 cases were resistant.) Give your answer to four decimal places. P(X1.
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According to CDC estimates, more than 2.8 million people in the Unite.pdf
- 1. According to CDC estimates, more than 2.8 million people in the United States are sickened each year with antibiotic-resistant infections, with at least 35,000 dying as a result. Antibiotic resistance occurs when disease-causing microbes become resistant to antibiotic drug therapy. Because this resistance is typically genetic and transferred to the next generations of microbes, it is a very serious public health problem. Of the infections considered most serious by the CDC, gonorrhea has an estimated 1.14 million new cases occurring annually, and approximately 50% of those cases are resistant to any antibiotic. Assume a health clinic in California sees 12 patients with gonorrhea in a given week. Information obtained from the Ceaters for Disease Control and Preventioa website, at www.edc.gov. (c) Find the probability that exactly one of the cases is resistant to any antibiotic. Give your answer to four decimal places. (c) Find the probability that exactly one of the cases is resistant to any antibiotic. Give your answer to four decimal places. P(X=1 What is the probability that at least one case is resistant to any antibiotic? (Hint: It is easier to first find the probability that exactly zero of the 12 cases were resistant.) Give your answer to four decimal places. P(X1