Do not use normal approximation method. The question is asking for exact binomial distribution method. Ans: 95%CI=(0.51,0.91)
here alpha = 0.05
hence alpha/2 = 0.025
f | cdf |
0 | 9.09495E-13 |
1 | 5.54792E-11 |
2 | 1.61072E-09 |
3 | 2.9605E-08 |
4 | 3.86532E-07 |
5 | 3.81303E-06 |
6 | 2.95117E-05 |
7 | 0.000183704 |
8 | 0.000935392 |
9 | 0.003942142 |
10 | 0.013864417 |
11 | 0.040925168 |
12 | 0.101811857 |
13 | 0.214218052 |
14 | 0.382827346 |
15 | 0.585158497 |
16 | 0.774843952 |
17 | 0.908739568 |
18 | 0.975687375 |
19 | 0.996828788 |
20 | 1 |
not that
P(X<= 10) = 0.0138
P(X<= 11) = 0.0409
hence lower limit is l = 10 approx
similary
upper limit is u = 18
(10/20,18/20)
=(0.5,0.9) approximation in 1 decimal
Do not use normal approximation method. The question is asking for exact binomial distribution method. Ans:...
(a) by hand (b) pi is the probability of success 3. In class we analyzed data on whether taller US presidential candidate won the election. Analyze the data for 1932-2012 below (note: Mitt Romney is 1 inch taller than Barrack Obama). HeightFrequency taller shorter 15 construct 95% confidence interval for the proportion that taller US presidential candidates won the election based on exact binomial distribution. Find and plot the binomial likelihood function over the space of potential values for π.
(pi is probability of success) 3. In class we analyzed data on whether taller US presidential candidate won the election. Analyze the data for 1932-2012 below (note: Mitt Romney is 1 inch taller than Barrack Obama). HeightFrequency taller shorter 15 g) Find and plot the binomial likelihood function over the space of potential values for