Question: (Use correct significant digits above, but do not round when calculating your unknown results.) Standard deviation %RSD Analysis of Unknown 24 Unknown volume 10. comm

 (Use correct significant digits above, but do not round when calculatingyour unknown results.) Standard deviation %RSD Analysis of Unknown 24 Unknown volume10. comm (from the sample vial) Trial Volume NaOH Molarity of dilutedComments (mL) unknown (M) 23 . 42 2 24 . 10 3

(Use correct significant digits above, but do not round when calculating your unknown results.) Standard deviation %RSD Analysis of Unknown 24 Unknown volume 10. comm (from the sample vial) Trial Volume NaOH Molarity of diluted Comments (mL) unknown (M) 23 . 42 2 24 . 10 3 2 3. 57 Show calculation for one trial on the back. Average molarity of diluted unknown Standard deviation %RSD Inknown molarity (in the sample vial) r TA use only: points possible points earned Trials (3 points each) 18 Molarity Calculations 12 Statistics Calculations 6Mean 32.25 Standard Deviation 28.42 Kurtosis -4.05 Skewness 0.33 Range 58.00 Minimum 7.00 Maximum 65.00 Sum 129.00 Count 4.00 Page 6 of 11Exercise 2 - Statistics calculations - Develop a software that gets a list of students' marks and find: the average, the maximmtl, and minimum mark. - The main program bloc gets students marks from the user (stored in a list) and calls a function to get the average, the maximum and minimum values. It also displays the results to the user. - The function receives a list and obtains the average. minimum and maximum. The result returned is a list with three values. 6. Calculations for t distribution. (a). Determine the values of the following quantities. (2) to.os,25 (b). Determine the / critical value for a two-sided confidence interval in each of the following situations; (1) Confidence level = 95%, of (degree of freedom) = 10 (2) Confidence level = 99%, sample size , = 5 (c). Determine the / critical value for a one-sided confidence bound in each of the following situations: (1) Confidence level = 95%, df (degree of freedom) = 9 (2) Confidence level = 90%, sample size n = 6

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