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Mathematics 13 Online
OpenStudy (anonymous):

In a certain blood test, CSI people know that the mean value of a response to a reagent is 50.0 with a standard deviation of 13.4 and that the response is normally distributed. Then in a population of 500,000 people in which the response is normally distributed, how many people (correct to the nearest hundred) might be expected to show a response level of 36.6 or lower?

OpenStudy (anonymous):

Here's the process. Calculate a z-score for x=36.6 This isn't too tough. You're just trying to figure out how many standard deviation from the mean 36.6 is. Below the mean gives you a negative z-score. Above gives you a positive z-score. The formula is: z-score = (x - mean)/(standard deviation) Next, look up the z-score in a z-table and find out what percentage of a population is lower than that z-score. Lastly, you know you have a total population of 500000, so multiply that population by your percentage to find the most likely number of people. Give it a try and ask me any questions that come up.

OpenStudy (anonymous):

Is it 170,500 ppl?

OpenStudy (anonymous):

No. Notice that 36.6 is exactly one SD below the mean.

OpenStudy (anonymous):

340,000???

OpenStudy (anonymous):

Oh I feel stupid!!

OpenStudy (anonymous):

Nop, I can't find it...

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