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Retired NBME 24 Answers

nbme24/Block 3/Question#10 (reveal difficulty score)
Serum cholesterol concentrations are measured ...
16% ๐Ÿ” / ๐Ÿ“บ / ๐ŸŒณ / ๐Ÿ“–
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submitted by โˆ—m-ice(370)
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This question only concerns women in the 50-54 age group. The group has a mean of 246 and standard deviation of 50. Therefore, all those with values greater than 296 are all those above one standard deviation. 2/3 of all values on a normal distribution are within one standard deviation in either direction. Therefore, 1/3 are outside of this in either direction, meaning 1/3 of women have a value less than 196 or greater than 296. If we split that in half to only choose those greater than 296, we get 1/6 women, which is about 16%.

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guillo12  Sorry, but there is not other way that I can understand this? +2
fulminant_life  @guillo12 basically 67% fall within 1 sd. That means that 33% are +/- >1sd. So taking only those with above 296, you only look at those >1sd above the mean which is 16.5% . The other 16.5% are those >1sd below the mean. +12
guillo12  Thank you!!! @fulminant_life +



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submitted by bmd12(6)
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1 SD= 68% of the population 2 SD= 95% of the population 1 SD= 99.7% of the population

They tell us the standard deviation is +/- 50 from the mean.

So women b/w ages 50-54 had a mean of 246. 1 SD= 196-296 meaning 68% of females in this range are between this range.

That means 32% are not within this range (100-68=32). They are either above OR below this range.

The question is asking how many will be above 296. So you divide 32 by 2 so that you get the percentage of only those falling above 296.

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submitted by โˆ—sunshinesweetheart(112)
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look at FA 2019 pg. 261

in a Gaussian, 66% are within 1 SD and 95% within 2 SD

this is high yield af

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