A blood test to detect prostate cancer in men gives a positive result 96% of the time if a person has prostate cancer, and it is 97% accurate for people who do not have the disease. What is the probability of getting a false positive result (that is, a person tests positive but does not actually have the ailment)? A.0.01 B.0.03 C.0.04 D.0.07 E.0.97
@amistre64
if 97% is accurate then 3% could be the possible mistake
@whpalmer4
@ganeshie8
idk that sounds reasonable but its not an answer choice
yes it is, 3% equals to .03
to convert percent to decimal you just move the point twice to the left
ohh, i never knew that..
\[n\% = \frac{n}{100}\]
and to convert decimal to percent just move the point twice to the right example 0.97 = 97%
what is n?
n is just a variable for any percent amount, for example n% = n/100 97% = 97/100
idk are you sure its .03?
why are you not sure, what is it that you don't understand
why isnt it .04?
because the question ask for the people that does NOT have the disease and get positive result, therefore you are working with the 97%
alright ill go with .03
now if the question was what is the probability of a person having the disease and getting a not accurate result then you work with the 96%
how many people do not have the ailment?
what?
97% accurate for people who do not have the disease. would indicate that its 3% false positive
yea and then ivette said you move the decimal to the left twicce which gives me .03
ivette was correct ... see, there are others :)
yea i guesss..
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