c)The confidence interval of the 95% Which built contradicts the ad claim? Choose the best answer from the following options: ____ No, the confidence interval does not contradict the statement. The proportion of the advertisement, 0.42, is within the confidence interval of the 95%. ___ No, the confidence interval
c)The confidence interval of the 95% Which built contradicts the ad claim? Choose the best answer from the following options: ____ No, the confidence interval does not contradict the statement. The proportion of the advertisement, 0.42, is within the confidence interval of the 95%. ___ No, the confidence interval
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
Related questions
Question
PART C
(c)The confidence interval of the 95% Which built contradicts the ad claim?
Choose the best answer from the following options:
Choose the best answer from the following options:
____ No, the confidence interval does not contradict the statement. The proportion of the advertisement, 0.42, is within the confidence interval of the 95%.
___ Yes, the confidence interval contradicts the statement. The proportion of the advertisement,
0.42, is within the confidence interval of the 95%
. |
|

Transcribed Image Text:There is a popular lottery in which a ticket is called a scratcher. An ad for this lottery claims that the42%of the population all scratching posts are winners. You
want to investigate this claim by selecting a random sample of48scratching posts
Follow these steps to construct a confidence interval for the95%for the population proportion of all winning tickets. Then indicate whether the confidence
interval you constructed contradicts the ad claim. (If necessary, you can refer to a list of formulas .)
(to) Click on "Take sample" to see the results of the random sample.
Take a sample
Sample size:
48
winning scratching
Point estimate:
0.25
post
loser scratcher
Number
12
36
Proportion
0.25
Enter the values for the sample size, the point estimate of the population proportion, and the critical value you need to construct the confidence
interval of the95%. (Choose the correct critical value from the critical value table provided.) When finished, click on "Calculate".
0.75
Standard error:
0.063
Error range:
X
critical values
0.005=2,576
Ś

Transcribed Image Text:(b)
Point estimate:
0.25
critical value:
1.96
Calculate
0.000
0.127
0.250
V.VUJ
Error range:
0.123
0.373
Confidence interval of95%:
0.25 +0.123
95% Confidence Interval:
critical values
20.005=2,576
0.010 2,326
1960
Based on the sample, plot the confidence interval of the95%for the population proportion of all winning scratching posts.
• Enter the upper bound and lower bound values on the graph to display your confidence interval.
Under the point (◆), indicate the statement of the ad,0.42.
20.025
-
0.050
1,645
70.100 1,282
-
1.000
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