andom numbers. If you ask a computer to generate "random numbers you will get observations from a uniform distribution. Figure 13.12 shows or a uniform distribution. This curve takes the constant value 0.2 betweer outside that range. Use this density curve to answer these questions. Vhy is the total area under the curve equal to 1? 'he curve is symmetric. What is the value of the mean and median? Vhat percentage of the observations lie between 4 and 5? Vhat percentage of the observations lie between 1.5 and 3? -height = 0.20

Find X1.05 for x² distribution with 10 degrees of freedom. = X0.05 (Round the answer to 3 decimal places)

Post your created histogram. How would you describe the distribution? (Symmetric, skew left, skew right? Is it unimodal or bimodal?) Picture is below .

Suppose x has a normal distribution with mean ? = 26 and standard deviation ? = 7.Describe the distribution of x values for sample size n = 4. (Round ?x to two decimal places.) ?x =  ?x =  Describe the distribution of x values for sample size n = 16. (Round ?x to two decimal places.) ?x =  ?x =  Describe the distribution of x values for sample size n = 100. (Round ?x to two decimal places.) ?x =  ?x =  How do the x distributions compare for the various samples sizes? The standard deviations are the same, but the means are decreasing with increasing sample size.The standard deviations are the same, but the means are increasing with increasing sample size.    The means are the same, but the standard deviations are decreasing with increasing sample size.The means are the same, but the standard deviations are increasing with increasing sample size.The means and standard deviations are the same regardless of sample size.