Binomial Distribution Use technology (calculator, Microsoft Excel, or Google Sheets) to find the following binomial probabilities. Round to the nearest thousandth. According to the Center for Disease Control, 15% of US adults are estimated to have chronic kidney disease. A random sample of 150 U.S adults are selected. What is the probability that: 1. Exactly 35 have chronic kidney disease? P(r => ✔35) = = 0.002 2. No more than 15 have chronic kidney disease? P(r ≤ ♦ ✔ 15) = = 0.049 3. Thirty or more have chronic kidney disease? P(r ≥ 30) = 0.059 X

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Binomial Distribution
Use technology (calculator, Microsoft Excel, or Google Sheets) to find the following binomial
probabilities. Round to the nearest thousandth.
According to the Center for Disease Control, 15% of US adults are estimated to have chronic
kidney disease. A random sample of 150 U.S adults are selected. What is the probability that:
1. Exactly 35 have chronic kidney disease? P(r
= ♦ 35):
= 0.002
2. No more than 15 have chronic kidney disease? P(r ≤ ♦
15) =
0.049
3. Thirty or more have chronic kidney disease? P(r ≥ ♦
30) =
=
0.059
X
Transcribed Image Text:Binomial Distribution Use technology (calculator, Microsoft Excel, or Google Sheets) to find the following binomial probabilities. Round to the nearest thousandth. According to the Center for Disease Control, 15% of US adults are estimated to have chronic kidney disease. A random sample of 150 U.S adults are selected. What is the probability that: 1. Exactly 35 have chronic kidney disease? P(r = ♦ 35): = 0.002 2. No more than 15 have chronic kidney disease? P(r ≤ ♦ 15) = 0.049 3. Thirty or more have chronic kidney disease? P(r ≥ ♦ 30) = = 0.059 X
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