Statistics1 question onlysSolve 1. The statistics below provide a summary of the distribution of heights, in inches, for a simple randomsample of 200 young children,Mean: 46 inchesMedian: 45 inchesStandard Deviation: 3 inchesFirst Quartile: 43 inchesThird Quartile: 48 inchesAbout 100 children in the sample have heights that are(A) less than 43 inches(B) less than 48 inches(C) between 43 and 48 inches(D)between 40 and 52 inches(E) more than 46 inches2. In which of the following situations would it be most difficult to use a census?(A) To determine what proportion of licensed bicycles on a university campus have lights(B) To determine what proportion of students in a high school support wearing uniforms(C) To determine what proportion of registered students enrolled in a college are employed morethan 20 hours each week(D) To determine what proportion of single-family dwellings in a small town have two-car garages(E) To determine what proportion of fish in Lake Michigan are bassThe distribution of the diameters of a particular variety of oranges is approximately normal with astandard deviation of 0.3 inch. How does the diameter of an orange at the 67th percentile comparewith the mean diameter?(A)0.201 inch below the mean(B)0.132 inch below the mean(C) 0.132 inch above the mean(D)0.201 inch above the mean(E) 0.440 inch above the mean

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Description: Statistics1 question onlysSolve 1. The statistics below provide a summary of the distribution of heights, in inches, for a simple randomsample of 200 young children,Mean: 46 inchesMedian: 45 inchesStandard Deviation: 3 inchesFirst Quartile: 43 inches

Measure of central tendency measures the central or average value of a dataset. Measured of…

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Statistics

1. The statistics below provide a summary of the distribution of heights, in inches, for a simple random • sample of 200 young children, Mean: 46 inches Median: 45 inches Standard Deviation: 3 inches First Quartile: 43 inches Third Quartile: 48 inches About 100 children in the sample have heights that are (A) less than 43 inches (B) less than 48 inches (C) between 43 and 48 inches (D)between 40 and 52 inches (E) more than 46 inches

1. The statistics below provide a summary of the distribution of heights, in inches, for a simple random • sample of 200 young children, Mean: 46 inches Median: 45 inches Standard Deviation: 3 inches First Quartile: 43 inches Third Quartile: 48 inches About 100 children in the sample have heights that are (A) less than 43 inches (B) less than 48 inches (C) between 43 and 48 inches (D)between 40 and 52 inches (E) more than 46 inches

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Concept explainers

Contingency Table

A contingency table can be defined as the visual representation of the relationship between two or more categorical variables that can be evaluated and registered. It is a categorical version of the scatterplot, which is used to investigate the linear relationship between two variables. A contingency table is indeed a type of frequency distribution table that displays two variables at the same time.

Binomial Distribution

Binomial is an algebraic expression of the sum or the difference of two terms. Before knowing about binomial distribution, we must know about the binomial theorem.

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Statistics

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1. The statistics below provide a summary of the distribution of heights, in inches, for a simple random
sample of 200 young children,
Mean: 46 inches
Median: 45 inches
Standard Deviation: 3 inches
First Quartile: 43 inches
Third Quartile: 48 inches
About 100 children in the sample have heights that are
(A) less than 43 inches
(B) less than 48 inches
(C) between 43 and 48 inches
(D)between 40 and 52 inches
(E) more than 46 inches
2. In which of the following situations would it be most difficult to use a census?
(A) To determine what proportion of licensed bicycles on a university campus have lights
(B) To determine what proportion of students in a high school support wearing uniforms
(C) To determine what proportion of registered students enrolled in a college are employed more
than 20 hours each week
(D) To determine what proportion of single-family dwellings in a small town have two-car garages
(E) To determine what proportion of fish in Lake Michigan are bass
The distribution of the diameters of a particular variety of oranges is approximately normal with a
standard deviation of 0.3 inch. How does the diameter of an orange at the 67th percentile compare
with the mean diameter?
(A)0.201 inch below the mean
(B)0.132 inch below the mean
(C) 0.132 inch above the mean
(D)0.201 inch above the mean
(E) 0.440 inch above the mean

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