Passing the ball between two players during a soccer game is a critical skill for the success of a team. A random sample of passes made by the English and German teams in the 2010 World Cup was drawn, and the number of successful passes in each sample was counted. See data below.
Germany | England | |
# of successful passes | 69 | 71 |
Total in the sample | 76 | 91 |
Consider the soccer problem above. The German coach wants to change the conclusion of this study to be a conclusion in his favor. What could he do?
Decrease both sample sizes
Change the level of significance
There is nothing he can do to change the conclusion
Use paired observations
Ans:
sample proportion 1=69/76=0.9079
sample proportion 2=71/91=0.7802
Test statistic:
z=(0.9079-0.7802)/SQRT(0.8383*(1-0.8383)*((1/76)+(1/91)))
z=2.232
p-value=P(z>2.23)=0.0128
Correct option is:
Change the level of significance
We can increase the level of significance for getting significance level,so that we can reject the null hypothesis.
Passing the ball between two players during a soccer game is a critical skill for the...
Passing the ball between two players during a soccer game is a critical skill for the success of a team. A random sample of passes made by the English and German teams in the 2010 World Cup was drawn, and the number of successful passes in each sample was counted. See data below. What kind of test is needed here? Germany England # of successful passes 69 71 Total in the sample 76 91 Independent Means Independent Proportions Proportion vs....
Passing the ball between two players during a soccer game is a critical skill for the success of a team. A random sample of passes made by the English and German teams in the 2010 World Cup was drawn, and the number of successful passes in each sample was counted. See data below. What is the p-value? Germany England # of successful passes 69 71 Total in the sample 76 91 .01 .054 .0256 2.23
Passing the ball between two players during a soccer game is a critical skill for the success of a team. A random sample of passes made by two teams in the 2010 World Cup was drawn, and the number of successful passes in each sample was counted. Construct a 9999% confidence interval to estimate the difference in accuracy between the two countries' passes. What conclusions can be made? Passing the ball between two players during a soccer game is a...
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