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Q1) Developmental psychologist is studying problem solving ability in children. Random samples of 7, 9, and 11 year olds children are obtained with n=8 in each sample and each child is given a problem solving test in which higher scores point out better problem solving. The data are as follows: 7 year olds: mean = 8.1 s²= 2.45; 9 year olds: mean= 9.44, s²= 4.7; 11 year olds: mean = 14.2, s² = 5.92 and sum of X squared EX² = 2941.60. What can be concluded about age differences in problem solving ability?
What is the probability that all tree students pick a different card?
Draw a normal probability plot for residuals using excel or Minitab. Do the residuals seem normally distributed? If yes, why?
Carryout the ANOVA and, if essential, post-hoc comparisons. Conduct a graph to represent group differences, and interpret ANOVA in a paragraph written in APA style.
If random sample of thirty six customer transactions points out that sample mean withdrawal amount is $172, is there evidence to think that population mean withdrawal amount is no longer $160? Determine the mean of data above?
Run a multiple regression and interpret all the findings, R 2 , F, IV coefficients, and the intercept. Then in paragraph format, identify and report the following:
Which of the following would be most helpful in assessing the practical significance of a test of hypotheses about a proportion?
Write ten-step study plan with suitable example that will permit you to analyze your data.
What is the probability that separates the bottom 25 percent from the rest of the distribution.
Determine the probability that: a) Exactly 3 will have this mild side effect.
In an analysis of variance problem involving 3 treatments and 10 observations per treatment, SSE = 399.6. The MSE for this situation is:
Constructing a 95% confidence interval for the true length of time for all pepper seeds to germinate you must calculate the margin of error. The margin of error in this case is 0.60.
The mean maximum oxygen uptake for elite athletes has been found to be 80 with a standard deviation of 8.1. Assume that the distribution is approximately normal.
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