If the shape of a distribution is unimodal (having one mode) ,Left skewed ,no outliers present :
better measure of the center for this distribution would be the median Because many values may fall far away from the average value(Mean)
If the shape of a distribution is unimodal, left-skewed, and no outliers are present: which summary...
6. A distribution has a shape that is strongly skewed left. Which of the following statements is most likely true about this distribution? (A) Mean > Median (B) Mean = Median. (C) Mean < Median. (D) Only the mode can be determined. (E) There are no outliers in the distribution. Submit Answer
Identify the center, spread and shape of the wind speed distribution.center = 945, range = 120, shape = right skewedcenter = 125, range = 120, shape = left skewedcenter = 945, range = 125, shape = left skewedcenter = 907, range = 125, shape = symmetricIs mean or the Median a better measure of center for this distribution?medianmeanExplain why.Is standard deviation or IQR a better measure of spread of this distribution?IQRstandard deviationExplain why. Estimate the value of mode for this...
Estimate the center, range (spread) and shape of the wind speed distribution.center = 140, range = 120, shape = left skewedcenter = 75, range = 125, shape = right skewedcenter = 125, range = 120, shape = right skewedcenter = 0, range = 125, shape = symmetricIs mean or the Median a better measure of center for this distribution?medianmeanExplain why.Is standard deviation or IQR a better measure of spread of this distribution?IQRstandard deviationExplain why.Estimate the value of mode for this...
The descriptive summary of a TV show, the number of minutes audience spend watching in a typical week, is given below Mean St Dev Min Show Time 135.8 177.18 Q1 50 Median Q3 90 150 Max 2000 a) What is the shape of the corresponding histogram? Explain. (symmetric /right-skewed / left-skewed) b) Are there any outliers? Explain. When describing centre and spread, which set of summary c) statistics should be used? Why? (mean and standard deviation or median and IQR)...
[1] Use JMP to construct a histogram and box-plot for the variable Receipt Total. [2] Describe the shape of the distribution. Is the distribution roughly symmetric or skewed in a direction? [3] Does the distribution have any outliers? If so, how many and what are the values? [4] Use JMP to construct a Quantiles table. Paste the quantiles table in the left-hand box and enter the values that make up the five-number summary on the right. maximum 75% quartile median...
Unit 6 Lesson 3 Classwork (Adapted from Math Vision Project) Data Distribution A lot of information can be obtained from looking at data plots and their distributions. It is important when describing data that we use context to communicate the shape, center, and spread. Shape and spread: Modes: uniform (evenly spread- no obvious mode), unimodal (one main peak), bimodal (two main peaks), or multimodal (multiple locations where the data is relatively higher than others). Skewed distribution: when most data is...
24. Find the mean and median of the above sample and describe its shape. 2 5. For continuous data it is best to use a histogram or a dot plot to graphically describe its shape. 26. For problem #12 list the relative and cumulative relative frequency for each interval. 27. Do the same as #26 for problem #20. 28. Find the standard deviation, range and IQR for the following sample. (3,7,9,11,23,23,37,43,46,54) 29. If the distribution is right-skewed, what is the...
PLEASE ANSWER CLEARLY The graph below shows the distribution of age by class type (on campus or distance learning) for Math 2600 students during the Fall 2019 semester. The graph on the left corresponds to the ages for Math 2600 online students and the graph on the right corresponds to the Math 2600 students taking class on campus. Summary statistics for Age: Group by: OCDL OCDL Mean Std. dev.. Median Min • Max. Range - Q123 • IQR On Campus...
Question 4 Which statement is NOT correct? OA. The IQR is not sensitive to outliers B. If the data are skewed to the right, then the mean is smaller than the median. C. If the data are skewed to the right, then the mean is pulled to the right. D. The mean is best used for normall distributed data
Use the data on the white sheet on the left to complete PART 6. Show formula used to create the classes and complete all of part 6 Class Pulses Part 4 -Class.Pulses and Group Pulses e mean, median, mode, range, and standard deviation for the data. Us e the correct symbols to describe the mean and standard deviation. Find the mean, median, mode, range, and standard deviation for your group pulse data, deviation. Use the correct symbols to describe the...