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dcummins
Which of the following best completes the passage below?

A study was recently conducted to determine whether power lines caused some kind of negative health effects. The researchers surveyed everyone living within 200 meters of highvoltage power lines over a 15-year period and looked for statistically significant increases in rates of over 1000 ailments. The study found that the incidence of childhood leukaemia was four times higher among those who lived closest to the power lines. However, this statistic by itself should not be a cause for alarm, because__________________________.

(A) childhood leukemia can also be caused by other genetic factors
(B) another study has found that most of the children who suffer from childhood leukemia stay far away from power lines
(C) the number of potential ailments, that is, over 1000, was so large that it created a high probability that at least one ailment would exhibit statistically significant difference just by chance alone
(D) there was no significant correlation between the other 999 diseases and how close to power lines a person stayed
(E) childhood leukaemia, unlike leukaemia in adults, can be cured by medicines and therapy and is rarely fatal


Can someone explain how Option C is the right answer? Why is D not right answer as we do not have any right justification for other 999 ailments as per option D
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Hi Erika,

How does C indicate that the statistic is wrong?What i interpreted from C was that the range of potential ailments is so vast that few out of those may have high probability.What does 'by chance' imply here?
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Let's work with an easier example: if we roll one die one time, our chances of getting a 3 are relatively low (~17%). If we roll two dice one time, our chances of getting at least one 3 are significantly higher (~30%). If we roll ten dice one time, our chances of getting at least one 3 are pretty good (~84%). If we roll a hundred dice one time, we're extremely likely to get at least one 3 (>99.99%). So even though the probability of getting a 3 on any one die isn't super high, the more dice we roll, the more likely at least one of the dice will give us a 3.

Bringing it back to this problem: it's not very likely that the survey is going to give us a false result for any one ailment. However, we did test a thousand of them. So even though the probability of getting an incorrect statistic for any one ailment is low, the more statistics we test, the more likely at least one of them will give us a false result. In other words, because we tested so many ailments, there's a pretty high likelihood that the result for one of the ailments is false — that an ailment shows a statistically significant difference near power lines vs. away from power lines when it actually shouldn't. We only saw one statistically significant difference (in childhood leukemia), so it's likely to be that false result.


what is the problem in Option E : If childhood leukemia can be cured , then also we don't need to worry about statistic result. Ultimately it will have no effect
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Why is option B not correct?
If the other study found that leukemia occurred in children who stayed away from the power lines at a higher rate then does it not support the inference that staying near the power lights was not the cause of the disease?
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This is a strengthen question.

a. We are not concerned about the causes of leukemia, rather it's correlation with proximity to power lines.

b. That still doesn't help is understand why the likelihood of the disease is high. If 100 people suffer leukemia, and 70 live away from power lines. The 30 who stay near power lines are still 4 times likelier than the average citizen to contract leukemia.

C. Correct. If you observe 1000 random trials, there will be few outliers. We cannot expect to get 500 tails of we flip a coin 1000 times.

D. Even though the correlation is zero for 999 diseases, that still doesn't explain the positive correlation for leukemia. If anything, the study is now a success.

E. We are not concerned about fatality.

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rishab0507



what is the problem in Option E : If childhood leukemia can be cured , then also we don't need to worry about statistic result. Ultimately it will have no effect

The problem with E is that the scope of concern is different from the scope of concern in the conclusion. The conclusion is concerned with the alarming OF high percentage of children leukemia while the choice E is concerned with the alarming OF severance to treat children leukemia

Subtle difference but I guess it's why this question is classified as 700+
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Which of the following best completes the passage below?

A study was recently conducted to determine whether power lines caused some kind of negative health effects. The researchers surveyed everyone living within 200 meters of highvoltage power lines over a 15-year period and looked for statistically significant increases in rates of over 1000 ailments. The study found that the incidence of childhood leukaemia was four times higher among those who lived closest to the power lines. However, this statistic by itself should not be a cause for alarm, because__________________________.

(A) childhood leukemia can also be caused by other genetic factors
(B) another study has found that most of the children who suffer from childhood leukemia stay far away from power lines
(C) the number of potential ailments, that is, over 1000, was so large that it created a high probability that at least one ailment would exhibit statistically significant difference just by chance alone
(D) there was no significant correlation between the other 999 diseases and how close to power lines a person stayed
(E) childhood leukaemia, unlike leukaemia in adults, can be cured by medicines and therapy and is rarely fatal

Official Explanation



Answer: C

Since the leading word into the blank is because, we need to strengthen the fact that the statistic given in the stimulus is not a cause for concern. C does this best by stating that the number of diseases that the study took into consideration was very large to be statistically significant. An analogy for this could be related to the stock markets, where if you track 1000 stocks for how the stock performed on the days on which you wore a black T-shirt, you will most likely find a correlation between some stocks performing well and the color of your T-shirt. This cannot lead you to conclude that on the days you wear a black T-shirt the stocks of these companies will perform well.

(A) Our concern is proximity to power lines; we are not concerned with the other causes of leukemia.

(B) But how do we explain the results of the study mentioned in the stimulus.

(C) The correct answer.

(D) Even if this is the case, we still need to explain the correlation between that one disease—leukemia—and proximity of people to power lines.

(E) We are concerned with the cause of the disease and not its cure.
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