What Is the Percentile Rank of a 20-Year-Old Machine?

AI Thread Summary
To determine the percentile rank of a 20-year-old machine, it is noted that 60% of inspected machines are 20 years or older, implying that 40% are younger. The formula for percentile rank involves the number of scores below and equal to a certain value, but insufficient data is provided to apply it effectively. The discussion highlights the need for additional information, such as the total number of machines inspected, to calculate the percentile accurately. Participants express confusion over the lack of variables necessary for a complete solution. Clarification on the problem's requirements is sought to proceed with the calculation.
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Homework Statement



60% of all machines inspected were 20 years or older. Give a percentile ranking for the age of 20 years in the distribution of all ages of inspected machines.


Homework Equations



Don't think there are any that apply to this question :/

I found this equation:

Precentile rank = (B + 0.5E) / n

...where B = number of scores below x, E = number of scores equal to x, n = number of scores, and x is the percentile rank you want to find (http://www.regentsprep.org/regents/math/algebra/AD6/quartiles.htm)

But I can't really plug anything in.

The Attempt at a Solution



Maybe this is more on the intuitive side, or I'm not understanding the question. It seems like more variables have to be given, as there isn't much to do!

60% were 20 years or older, so 40% were less than 20. Now what? I'd need to know the total number of scores, wouldn't I?
 
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Bump.
 
One last bump.

I really need some guiding words!
 

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