Asked by Eric
                  Tara is researching the stork population living in a bird reserve. On her first day, she captures and tags 37 birds. Two weeks later, she captures 48 birds and finds that 30 are not tagged. Estimate the actual number of storks in the bird reserve.
27. In a marketing survey involving 910 randomly chosen people, it is found that 550 use brand P, 360 use brand Q, and 90 use both brands. How many people in the survey use brand Q and not brand P?
            
        27. In a marketing survey involving 910 randomly chosen people, it is found that 550 use brand P, 360 use brand Q, and 90 use both brands. How many people in the survey use brand Q and not brand P?
Answers
                    Answered by
            MathMate
            
    a.
This is a typical case of a hypergeometric distribution where
Suppose
N=total population, (unknown)
n=sample size (48)
a=total number of tagged birds (37)
x=number (18) of tagged birds out of n (48)
Then approximately,
x/n = a/N
or
N=an/x = 37*48/18 = 99 (approximately).
b.
Q\P=Q-Q∩P=360-90=370
    
This is a typical case of a hypergeometric distribution where
Suppose
N=total population, (unknown)
n=sample size (48)
a=total number of tagged birds (37)
x=number (18) of tagged birds out of n (48)
Then approximately,
x/n = a/N
or
N=an/x = 37*48/18 = 99 (approximately).
b.
Q\P=Q-Q∩P=360-90=370
                    Answered by
            Kati
            
    The first question is 98.6666666, but if it is for a test, put "approximately 99". 
The second question's answer is 270.
    
The second question's answer is 270.
                    Answered by
            Anonymous
            
    i think the second answer is 315 because not all 90 people use brand Q. so take 90 divide by 2 then subtract.+
    
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