Question

In: Statistics and Probability

Standard scores & Correlation Name X(observed scores of test: all 3 trials) Average scores Percentile rank...

Standard scores & Correlation

Name

X(observed scores of test: all 3 trials)

Average scores

Percentile rank

Z scores

T scores

Calculate the standard deviation, mean, the percentile rank, Z score, T score of 2 groups (A&B) from the test and display all the scores on the tables (you need 2 different tables). Complete the table with the 15 students.

Chapter 10 Balance

Group A:

1st attempt

2nd attempt

3rd attempt

Student1

2.93 sec

5.89 sec

4.13 sec

Student2

1.72 sec

1.63sec

2.63 sec

Student3

1.73 sec

4.63 sec

8.73 sec

Student4

9.42 sec

7.85 sec

9.83 sec

Student5

1.92 sec

2.30 sec

1.41 sec

Student6

6.40 sec

2.22 sec

2.75 sec

Student7

1.60 sec

1.65 sec

1.43 sec

Student8

2.36 sec

4.50sec

4.00 sec

Student9

2.65 sec

4.63 sec

7.68 sec

Student10

7.03 sec

4.33 sec

4.22 sec

Student 11

.92 sec

1.32 sec

1.03 sec

Student12

3.10 sec

2.60 sec

1.63 sec

Student13

7.80 sec

3.93 sec

3.40 sec

Student14

14.28 sec

4.50 sec

15.4 sec

Student15

2.16 sec

2.21 sec

4.68 sec

Group B:

Student1

1.39 sec

1.05 sec

1.70 sec

Student 2

1.26 sec

2.76 sec

5.28 sec

Student3

2.36 sec

3.36 sec

2.70 sec

Student4

1.72 sec

2.13 sec

1.83 sec

Student5

20.42 sec

13.56 sec

17.11 sec

Student6

8.41 sec

1.52 sec

3.31 sec

Student7

16.78 sec

20.15 sec

35.50 sec

Student8

2.23 sec

5.18 sec

6.45 sec

Student9

3.36 sec

1.68 sec

6.06 sec

Student10

3.25 sec

3.52 sec

4.78 sec

Student11

4.23 sec

3.32 sec

17.03 sec

Student12

3.18 sec

9.56 sec

8.45 sec

Student13

2.82 sec

3.60 sec

4.43 sec

Student14

3.25 sec

1.26 sec

1.30 sec

Student15

3.25 sec

6.68 sec

5.18 sec

Solutions

Expert Solution

Group A

Name X(observed scores of test: all 3 trials) Average scores Percentile rank Z scores T scores
Student1 2.93 5.89 4.13 4.32 7 0.01 50.08645
Student2 1.72 1.63 2.63 1.99 12 -0.82 41.79397
Student3 1.73 4.63 8.73 5.03 5 0.26 52.6325
Student4 9.42 7.85 9.83 9.03 2 1.69 66.92128
Student5 1.92 2.3 1.41 1.88 13 -0.86 41.37756
Student6 6.4 2.22 2.75 3.79 8 -0.18 48.20667
Student7 1.6 1.65 1.43 1.56 14 -0.98 40.2473
Student8 2.36 4.5 4 3.62 9 -0.24 47.5999
Student9 2.65 4.63 7.68 4.99 6 0.25 52.47783
Student10 7.03 4.33 4.22 5.19 3 0.32 53.21547
Student 11 0.92 1.32 1.03 1.09 15 -1.14 38.56977
Student12 3.1 2.6 1.63 2.44 11 -0.66 43.40011
Student13 7.8 3.93 3.4 5.04 4 0.27 52.68009
Student14 14.28 4.5 15.4 11.39 1 2.53 75.34464
Student15 2.16 2.21 4.68 3.02 10 -0.46 45.44647

Group B

Name X(observed scores of test: all 3 trials) Average scores Percentile rank Z scores T scores
Student1 1.39 1.05 1.7 1.38 15 -0.77 63.8
Student 2 1.26 2.76 5.28 3.10 11 -0.49 81
Student3 2.36 3.36 2.7 2.81 12 -0.54 78.06667
Student4 1.72 2.13 1.83 1.89 14 -0.68 68.93333
Student5 20.42 13.56 17.11 17.03 2 1.73 220.3
Student6 8.41 1.52 3.31 4.41 7 -0.28 94.13333
Student7 16.78 20.15 35.5 24.14 1 2.86 291.4333
Student8 2.23 5.18 6.45 4.62 6 -0.25 96.2
Student9 3.36 1.68 6.06 3.70 9 -0.40 87
Student10 3.25 3.52 4.78 3.85 8 -0.37 88.5
Student11 4.23 3.32 17.03 8.19 3 0.32 131.9333
Student12 3.18 9.56 8.45 7.06 4 0.14 120.6333
Student13 2.82 3.6 4.43 3.62 10 -0.41 86.16667
Student14 3.25 1.26 1.3 1.94 13 -0.68 69.36667
Student15 3.25 6.68 5.18 5.04 5 -0.18 100.3667

Related Solutions

For the following use the Spearman rank correlation coefficient to test the claim. The overall scores...
For the following use the Spearman rank correlation coefficient to test the claim. The overall scores and the prices for 10 randomly selected computers. The score is based on overall quality of the computer. At a .05 sig. can you conclude there is a correlation between price and score? Utilize excel to show your work. Score 91 94 99 89 86 81 72 85 94 98 86 Price (in dollars) 1250 1500 1495 1150 1195 1685 989 1175 1350 1425...
Dataset:6,7,8,8,8,9,9,9,11,11 find Percentile rank of the maximum value of X with explain with rule.
Dataset:6,7,8,8,8,9,9,9,11,11 find Percentile rank of the maximum value of X with explain with rule.
1. The SAT test scores have an average value of 1200 with a standard deviation of...
1. The SAT test scores have an average value of 1200 with a standard deviation of 100. A random sample of 35 scores is selected for study. A) What is the shape, mean(expected value) and standard deviation of the sampling distribution of the sample mean for samples of size 35? B) What is the probability that the sample mean will be larger than 1235? C) What is the probability that the sample mean will fall within 25 points of the...
The SAT test scores have an average value of 1200 with a standard deviation of 100....
The SAT test scores have an average value of 1200 with a standard deviation of 100. A random sample of 35 scores is selected for the study. A) What are the shape, mean(expected value) and standard deviation of the sampling distribution of the sample mean for samples of size 35? B) What is the probability that the sample mean will be larger than 1235? C) What is the probability that the sample mean will fall within 25 points of the...
1. The SAT test scores have an average value of 1200 with a standard deviation of...
1. The SAT test scores have an average value of 1200 with a standard deviation of 105. A random sample of 35 scores is selected for study. A) What is the shape, mean(expected value) and standard deviation of the sampling distribution of the sample mean for samples of size 35? B) What is the probability that the sample mean will be larger than 1235? C) What is the probability that the sample mean will fall within 25 points of the...
Test for correlation between Barley and Corn prices using Spearman's rank correlation method, at the 0.05...
Test for correlation between Barley and Corn prices using Spearman's rank correlation method, at the 0.05 significance level. Barley Rank Corn Rank d d^2 4.89 4 3.21 1 3 9 4.52 1 3.22 2 -1 1 4.85 2 3.29 4 -2 4 4.97 6 3.23 3 3 9 5.12 9 3.33 5 4 16 4.91 5 3.4 6 -1 1 5.08 8 3.44 8 0 0 4.98 7 3.49 9 -2 4 4.87 3 3.43 7 -4 16
Why are measures of relative standing (e.g.. percentiles, percentile ranks, and standard scores) important?
Why are measures of relative standing (e.g.. percentiles, percentile ranks, and standard scores) important?
1 1. Jonathan weighs 121 pounds. What is his percentile rank given that the average weight...
1 1. Jonathan weighs 121 pounds. What is his percentile rank given that the average weight of the normally distributed population (μ) is 99 pounds with a standard deviation (σ) of 10 pounds? 2. Sarah has an IQ of 121 and Tom has an IQ of 89. What percentage of the normally distributed population, which has an average IQ scores (μ) of 100 with a standard deviation (σ) of 15 has a score between their two scores?
Perform rank correlation analysis on the following data set: x y -3 -0 -2.65 -1.3 -2.15...
Perform rank correlation analysis on the following data set: x y -3 -0 -2.65 -1.3 -2.15 -1.5 -1.85 -1.5 -1.55 -1.7 -1.2 -1.3 -0.8 -0.5 -0.4 -0.9 -0.1 0 0.4 0.9 0.75 -0.3 1.1 1.4 1.6 1.4 1.95 0.3 2.4 1.3 2.7 -0.6 3 -0.9 3.55 0.4 4 0 4.5 -0.9 What is the rank correlation coefficient?  (Round to three decimal places.) What is the critical rho value at a 0.05 significance? Do we have correlation? Yes, the rank correlation coefficient...
Create a program that calculates the average of 3 test scores. Make use of an array...
Create a program that calculates the average of 3 test scores. Make use of an array to store the integer scores. const int size = 3; int testScores[size]; Send this array to a function that actually calculates and returns the average. 1. Tell the user what the program does. 2. Prompt the user to enter the integer scores. ( Use a for loop to do this. ) 3. Create and implement a function with prototype: double average( int a[], int...
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT