2. Auniversity asked 10 graduate students how many hours of homework they were planning to do...
A random sample of 15 college students were asked "How many hours per week typically do you work outside the home?" Their 13 responses are shown on the right 31 13 Determine the shape of the distribution of hours worked by drawing a frequency histogram and computing the mean and median 18 Which measure of central tendency better describes hours worked? 16 18 25 28 20 24 15 Choose the correct frequency histogram below Hours Worked per Week OA Hours...
Question 1. Thirty graduate students were asked how many credit hours they were taking in the current quarter. Download the available data: Calculate the mean, median, standard deviation, variance, and range for this sample using Excel. Write a sentence explaining what each measure means. What is the standard error of the mean based on the data? What would be the best point estimate for the population credit hours? (“Population” refers to all graduate students’ credit hours in the universe.) What...
12 pts o: sample of 15 college students were asked "How many hours per week typically do you work outside the home Their responses are shown on the right Determine the shape of the datribution of hours worked by drawing a frequency histogram and computing the mean and median. Which measure of central tendency bether za describes hours Oc. Harr Is the histogram for the deca set skrwed right, skewed left, or symmetric? O skewed left Tvoe an integer or...
A small group of students was asked, "How many hours do you spend studying in a typical week?" The results were: 10, 10, 25, 8, 5, 5. What is the count A small group of students was asked, "How many hours do you spend studying in a typical week?" The results were: 10, 10, 25, 8, 5, 5. What is the maximum? A small group of students was asked, "How many hours do you spend studying in a typical week?"...
A certain number of university students have been asked how many hours of homework they do per week after their lessons. The frequency distribution showing the given number of hours can be seen below. Homework hours, university students homework (hours) Frequency 9.0< 11.0 5 11.0 -< 13.0 9 13.0 -< 15.0 15 15.0< 17.0 7 17.0-< 19.0 11 19.0< 21.0 دي a. Calculate the average number of homework hours. Average = Number hours. Round to 2 decimal places. (3 points)...
1. A group of students from two schools was asked how many hours of television they had watched last week. Here are their responses School A School B 8 7 1 12 20 10 6 3 7 7 6 7 4 4 8 8 13 17 17 9 Calculate the mode, median, and mean for each distribution. Why is only the mean different for the two samples? [Hint: Think about which measures of central tendency are most sensitive to outliers.]
A class survey in a large class for first-year college students asked, "About how many hours do you study in a typical week?". The mean response of the 451 students was x¯¯¯x¯ = 15 hours. Suppose that we know that the study time follows a Normal distribution with standard deviation 9 hours in the population of all first-year students at this university. What is the 99% confidence interval (±±0.001) for the population mean? Confidence interval is from_____ to ____ hours.
A sample of 200 high school students were asked how many hours per week they spend watching television. The following frequency distribution presents the results. Time Spent Watching Television Number of hours Frequency 0.0-3.9 38 4.0.7.9 38 8.0-11.9 34 12.0-15,9 23 16.0-19.9 24 20.0-23.9 23 24.0-27.9 20
A sample of 200 college freshmen was asked how many hours per week they spent playing video games. The following frequency distribution presents the results. Number of Hours Frequency 1.0- 3.9 20 4.0- 6.9 32 7.0- 9.9 47 10.0- 12.9 28 13.0- 15.9 24 16.0- 18.9 18 19.0- 21.9 12 22.0- 24.9 7 25.0- 27.9 4 28.0- 30.9 8 1) What is the class width? 2) What percentage of students play video games for less than 19 hours per week?...
3. How much TV do College Students watch? In a survey 361 students were asked how many hours of TV they watched per week. The sample gave an average of 6.504 hours. A bootstrap distribution gave a SE of 0.2939. Find and interpret a 90% confidence interval for the average number of hours a student watches TV per week.