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Q7. The following table shows the frequency distribution of the accidents of 40 persons of (4)...
Find the standard deviation of sample data summarized in the frequency distribution table below Daily Low Temp(*F) | 25-29 | 30-34 | 35-39 | 40-44 | 45-49 | 50-54 Frequency s-LI。F (Round to one decimal place as needed.) Enter your answer in the answer box.
22. The following table shows four rows from a frequency distribution table for a sample of n 20 scores. Use interpolation to find the percentiles and percentile ranks requested: 40-49 30-39 20-29 10-19 Cf 20 16 C% 100 80 45 25 4 4 3 a. Find the 30th percentile. b. Find the 52nd percentile c. What is the percentile rank for X - 46? d. What is the percentile rank for X-21?
22. The following table shows four rows from a frequency distribution table for a sample of n 20 scores. Use interpolation to find the percentiles and percentile ranks requested: 40-49 30-39 20-29 10-19 Cf 20 16 C% 100 80 45 25 4 4 3 a. Find the 30th percentile. b. Find the 52nd percentile c. What is the percentile rank for X - 46? d. What is the percentile rank for X-21?
For the following frequency distribution, what is the cumulative frequency for the class “30-under 40”? Class interval Frequency 10-under 20 20 20-under 30 16 30-under 40 30 40-under 50 18 20 36 66 30 83 2. 57 23 35 18 35 26 51 47 29 21 46 43 29 23 39 26 41 19 36 28 31 42 52 29 18 28 46 33 28 20 Class Interval Frequencies 16 - under 23 23 - under 30 30 - under...
{Exercise 3.57 (Algorithmic)} The following frequency distribution shows the price per share for a sample of 30 companies listed on the New York Stock Exchange. Price per Share Frequency $20-29 6 $30-39 4 $40-49 5 $50-59 3 $60-69 2 $70-79 3 $80-89 7 Compute the sample mean price per share and the sample standard deviation of the price per share for the New York Stock Exchange companies (to 2 decimals). Assume there are no price per shares between 29 and...
Construct the cumulative frequency distribution for the given data. Daily Low (degrees°F) Frequency 35-39 33 40-44 44 45-49 66 50-54 1111 55-59 88 60-64 88 65-69 11 Construct the cumulative frequency distribution.
Here is a frequency distribution showing the number of Canadian tax fillers and dependants 15 years of age and over with labour income by age for the years 2014 to 2016. Tax filers and dependants from 15 years to 64 years of age labour income by age Age groups 15 to 19 years 20 to 24 years 25 to 29 years 30 to 34 years 35 to 39 years 40 to 44 years 45 to 49 years 50 to 54...
I need 3b and 3c
Cicrise gives you practice putting it all together The following table shows the age distribution of cases of a certain disease reported during a year in a particular state. Age Number of Cases 5-14 15-24 25-34 35-44 45-54 55-64 10 20 TOTAL 75 3a. Construct a frequency table with columns for class endpoints, class midpoint, frequency, relative frequency, cumulative frequency, and cumulative relative frequency 3b. Construct a cumulative relative frequency plot of the data. Use...
use the frequency distribution to the right, which shows the number of voters (in millions) according to age, to find the probability that a voter chosen at random is in the given age range not between 18 to 20 years old. the probability is? age of voters 18-20 frequency 8.7 21-24. 10.4 25-34. 23.1 35- 44. 27.6 45-64. 57.9 65 and over. 28.1
Age, Deviation, Squared Deviation, Frequency, Frequency x
Squared Deviation
EXERCISE #2 You fill in the 3rd column of this table. The first entry is done for you. Commas are not necessary. Frequency Table for Data Set B Age (years) Frequency Age x Frequency 18 19 20 21 1782 105 45 31 12 28 10 15 16 1995 900 651 23 24 25 26 27 28 29 30 31 35 644 2 40 3 75 416 2 16 280 2 32...