Answer:
a)
Given,
Sample size n = 336
x = 5
Here we can say that the sample size is large enough, if np^ >= 15 & nq^ = n(1-p^) >= 15
np^ = 1 < 15
nq^ = n - x
= 336 - 5
= 331 >= 15
Here both are not satisfied,
so it is inappropriate because the number of successes in the sample is less than 15.
b)
Consider,
Point estimate = (x + 2) / (n + 4)
= (5 + 2) / (336 + 4)
p^ = 0.0206
Now for 90% confidence interval
Interval = p^ +/- z*sqrt((p^(1-p^)/(n+4))
Here for 90% confidence interval, z value is 1.645
= 0.0206 +/- 1.645*sqrt(0.0206(1-0.0206)/(336+4))
= 0.0206 +/- 0.0127
= (0.0206 - 0.0127 , 0.0206 + 0.0127)
= (0.0079 , 0.0333)
Interval = (0.008 , 0.033)
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