ESP A Zener deck of cards has cards that show one of five different shapes with equal representation, so that the probability of selecting any particular shape is 0.20. A card is selected randomly, and a person is asked to guess which card has been chosen. The graph below shows a computer simulation of experiments in which a “person” was asked to guess which card had been selected for a large number of trials. (If the person does not have ESP, then his or her proportion of successes should be about 0.20 , give or take some amount.) Each dot in the dotplots represents the proportion of success for one person. For instance, the dot in Figure A farthest to the right represents a person with an 80 % success rate. One dotplot represents an experiment in which each person had 10 trials; another shows 20 trials; and a third shows 40 trials. Explain how you can tell, from the widths of the graphs, which has the largest sample n = 40 and which has the smallest sample n = 10 .
ESP A Zener deck of cards has cards that show one of five different shapes with equal representation, so that the probability of selecting any particular shape is 0.20. A card is selected randomly, and a person is asked to guess which card has been chosen. The graph below shows a computer simulation of experiments in which a “person” was asked to guess which card had been selected for a large number of trials. (If the person does not have ESP, then his or her proportion of successes should be about 0.20 , give or take some amount.) Each dot in the dotplots represents the proportion of success for one person. For instance, the dot in Figure A farthest to the right represents a person with an 80 % success rate. One dotplot represents an experiment in which each person had 10 trials; another shows 20 trials; and a third shows 40 trials. Explain how you can tell, from the widths of the graphs, which has the largest sample n = 40 and which has the smallest sample n = 10 .
Solution Summary: The author analyzes the distribution of data by observing the width of the given graphs. Figure (C) shows the largest sample size (n=40) and figure (B) has the smallest
ESP A Zener deck of cards has cards that show one of five different shapes with equal representation, so that the probability of selecting any particular shape is
0.20.
A card is selected randomly, and a person is asked to guess which card has been chosen. The graph below shows a computer simulation of experiments in which a “person” was asked to guess which card had been selected for a large number of trials. (If the person does not have ESP, then his or her proportion of successes should be about
0.20
,
give or take some amount.) Each dot in the dotplots represents the proportion of success for one person. For instance, the dot in Figure A farthest to the right represents a person with an
80
%
success rate. One dotplot represents an experiment in which each person had 10 trials; another shows 20 trials; and a third shows 40 trials.
Explain how you can tell, from the widths of the graphs, which has the largest sample
n
=
40
and which has the smallest sample
n
=
10
.
During busy political seasons, many opinion polls are conducted. In apresidential race, how do you think the participants in polls are generally selected?Discuss any issues regarding simple random, stratified, systematic, cluster, andconvenience sampling in these polls. What about other types of polls, besides political?
Please could you explain why 0.5 was added to each upper limpit of the intervals.Thanks
28. (a) Under what conditions do we say that two random variables X and Y are
independent?
(b) Demonstrate that if X and Y are independent, then it follows that E(XY) =
E(X)E(Y);
(e) Show by a counter example that the converse of (ii) is not necessarily true.
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