1 The mean of marks in Statistics of 100 students in a class was 72. The mean of marks of 70 boys was 75. Find out the mean marks of girls in the class.
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- A test was given to a group of students. The grades and gender are summarized below A B C Total Male 10 6 18 34 Female 3 20 8 31 Total 13 26 26 65 If one student is chosen at random from those who took the test, Find the probability that the student got a 'A' GIVEN they are male. Round to 4 decimal places, as needed.A test was given to a group of students. The grades and gender are summarized below A B C Total Male 10 6 18 34 Female 3 20 8 31 Total 13 26 26 65 If one student is chosen at random from those who took the test,Find the probability that the student got a 'A' GIVEN they are male.On a recent quiz, the class mean was 69 with a standard deviation of 4.5. Calculate the z-score (to 4 decimal places) for a person who received score of 67.
- The following data shows the results for 20 students in one of the post graduate unit.42 66 67 71 78 62 61 76 71 6761 64 61 54 83 63 68 69 81 53Based on the information given you are required toCompute the mean, median and mode.Jack is calculating his weighted grade point average for the following four courses. The grade for a course will be weighted by the credit hours for that course. Find Jack's weighted grade point average. Course Grade Numerical Value of Grade Credit Hours Mathematics 12 B 3 3 Physics C 2 4 Computer Science B 3 3 English D 1 3Class A had a mean score of 7.3 and a standard deviation of 0.5Class B had a mean score of 8.4 and a standard deviation of 0.2Which class scored better on average? Select an answer Class A Class B
- 2. Which of these distributions would you expect to have the highest standard deviation? Age of children in a fourth grade classroom Height of players on a high school basketball team Number of books read by people in New York State Number of M&Ms in a sample of 10 M&M packets3. Human IQ scores are approximately normally distributed with mean 100 and standard deviation 15. Determine the minimum IQ scores for the top 5% of the population.Suppose that the national average for the math portion of the College Boards SAT is 515. The College Board periodically rescales the test scores such that the standard deviation is approximately 100. Answer the following questions using a bell-shaped distribution and the empirical rule for the math test scores. a. What percentage of students have an SAT math score greater than 615? b. What percentage of students have an SAT math score greater than 715? c. What percentage of students have an SAT math score between 415 and 515? d. What is the z-score for student with an SAT math score of 620? e. What is the z-score for a student with an SAT math score of 405?
- Given the following table. Calculate the mean number of children per family for the sample. * Number of children | Number of families 8. 1. 16 2. 22 14 2 1.91 2.47 O 3.14 O 2.19 O Odetermine the level of measurement (nominal, ordinal, interval, ratio) for each of the variables listed, and briefly state how you were able to identify the level of measurement being used. Please note: each level of measurement may be used more than once, or not at all. Student’s gender identity (male, female, other)Indicate whether the items below are used as key performance indicators for the areas Percent of students belonging to the top 30 percentile in national standards tests *(A) Financial(B) Customer(C) Internal Process(D) Learning and Growth performance.