1) More than a decade ago, high levels of lead in the blood put 88% of children at risk. A concerted effort was made to remove lead from the environment. Now, only 9% of children in the United States are at risk of high blood-lead levels. (a) In a random sample of 200 children taken more than a decade ago, what is the probability that 50 or more had high blood-lead levels? Vud Hiw enom T0 ST sr vidisdoxard at anW (d) yisono bsouboini atoubong wan lis to Sah (b) In a random sample of 200 children taken now, what is the probability that 50 or more have high blood-lead levels? 10 TA (6)

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In the following problems, check that it is appropriate to use the normal approximation to the
binomial. Then use the normal distribution to estimate the requested probabilities.
1) More than a decade ago, high levels of lead in the blood put 88% of children at risk. A concerted offerwen
made to remove lead from the environment. Now, only 9% of children in the United States are at risk of bigh
blood-lead levels.
(a) In a random sample of 200 children taken more than a decade ago, what is the probability that 50
or more had high blood-lead levels?
Vud iliw enom 1o ST 1sr
ot ort at tanW (d)
Vieoop n bssubouni atoubong wan
(b) In a random sample of 200 children taken now, what is the probability that 50 or more have high
blood-lead levels?
Transcribed Image Text:Period: Date: Name: In the following problems, check that it is appropriate to use the normal approximation to the binomial. Then use the normal distribution to estimate the requested probabilities. 1) More than a decade ago, high levels of lead in the blood put 88% of children at risk. A concerted offerwen made to remove lead from the environment. Now, only 9% of children in the United States are at risk of bigh blood-lead levels. (a) In a random sample of 200 children taken more than a decade ago, what is the probability that 50 or more had high blood-lead levels? Vud iliw enom 1o ST 1sr ot ort at tanW (d) Vieoop n bssubouni atoubong wan (b) In a random sample of 200 children taken now, what is the probability that 50 or more have high blood-lead levels?
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