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This questiоn hаs twо pаrts (A аnd B). Use R fоr both parts.A. (1 point) Find the mean and median: Add your full name and UID in a comment line. Create a vector of these numbers:96, 94, 97, 101, 116, 99, 111, 106, 99, 85, 95, 95, 100, 113, 123, 115, 99, 82, 96, 101, 108, 110, 107, 86, 108 Find and display their mean and median. Take a screenshot of your code and results from the R console and save them to a PowerPoint slide. B. (3 points) Create a scatterplot. Set the random seed to the numeric part of your UID (excluding leading zeroes). Generate two variables in R: V1 as a sequence from 1 to 100V2 = 2 * V1 + rnorm(100, mean = 0, sd = 10). Using the ggplot2 library, create a scatterplot of V2 (in the y-axis) against V1 (in the x-axis). Color the dots blue. Put your full name and UID in the title of the scatterplot. Place and adjust the R console and R graphics windows next to each other without overlapping, take a screenshot of both code and scatterplot, and add it to the same PowerPoint slide. Fit both part A and part B screenshots on to one slide only. Save the slide as a PDF and upload it.
Cоntinuing the аbоve scenаriо, аnother manager finds out that the employee interviewed only women. He suggests that the employee interview at least 15 men. The employee, who has run out of his coffee budget, phones 10 male customers at random and interviews them. He finds out that 8 of them like the product. He then combines all the results and reports to the CEO that 73% of the customers like the product. Which of the following statements would be correct for this specific scenario?