Chapter 2: Q. 61 (page 136)
Describe the shape of this distribution.

Short Answer
The shape of distribution is left tailed. or skewed to the left.
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Chapter 2: Q. 61 (page 136)
Describe the shape of this distribution.

The shape of distribution is left tailed. or skewed to the left.
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Use the following information to answer the next nine exercises: The population parameters below describe the full-time equivalent number of students (FTES) each year at Lake Tahoe Community College from 1976–1977 through 2004–2005.
A sample of 11 years is taken. About how many are expected to have a FTES of 1014 or above? Explain how you determined your answer.
Use the following information to answer the next three exercises: The following data show the lengths of boats moored in a marina. The data are ordered from smallest to largest:
Identify the mode
Describe the relationship between the mode and the median of this distribution.
Forty randomly selected students were asked the number of pairs of sneakers they owned. Let = the number of pairs of sneakers owned. The results are as follows:

a. Find the sample mean.
b. Find the sample standard deviation, s
c. Construct a histogram of the data.
d. Complete the columns of the chart.
e. Find the first quartile.
f. Find the median.
g. Find the third quartile.
h. Construct a box plot of the data.
i. What percent of the students owned at least five pairs?
j. Find the percentile.
k. Find the percentile.
l. Construct a line graph of the data.
m. Construct a stemplot of the data.
The University of California has two criteria used to set admission standards for freshmen to be admitted to a college in the UC system:
a. Students' GPAs and scores on standardized tests (SATs and ACTs) are entered into a formula that calculates an "admissions index" score. The admissions index score is used to set eligibility standards intended to meet the goal of admitting the top of high school students in the state. In this context, what percentile does the top represent?
b. Students whoseGPAs are at or above the 96th percentile of all students at their high school are eligible (called eligible in the local context), even if they are not in the top of all students in the state. What percentage of students from each high school are "eligible in the local context"?
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