Dataset Information 1. Name of the Dataset: Bachelor Degrees Conferred by Race and Ethnicity Source of the Data: National Center for Education Statistics (NCES) Variable Selection 1. Variable for Frequency Table: Race/Ethnicity (categorical variable) • Type of Variable: Nominal • Rationale for Choice: ■Race/Ethnicity represents categories without inherent order (i.e., White, Black, Hispanic, etc.). Class Organization for Frequency Table ⚫ Creating Classes: • Each class corresponds to a specific racial/ethnic category. • For example: ■ Class 1: White ■ Class 2: Black ■ Class 3: Hispanic ■ Class 4: Asian/Pacific Islander • Class Limits: Class 5: American Indian/Alaskan Native • Yes, there would be class limits, as the classes are distinct categories that can encompass specific counts from the dataset. Cumulative Relative Frequency ⚫ Meaningful Cumulative Relative Frequency: • Yes, cumulative relative frequency can have significance here as it can show the cumulative percentage of bachelor degrees conferred across different racial/ethnic groups, providing insight into representation trends over time. Summary • The dataset "Bachelor Degrees Conferred by Race and Ethnicity" is sourced from NCES. ⚫ A nominal variable, race/ethnicity, can be used to create a frequency table with specific classes for different racial/ethnic categories. • Class limits exist due to distinct categories, and cumulative relative frequency can illustrate representation trends effectively over different groups. Year White Black Hispanic Asian Pacific Islander American Indian/Alaskan Native ■ 2000 929,102 108,018 2001 2002 75,063 927,357 111,307 77,745 958,597 116,623 12,966 77,909 8,717 78,902 9,049 83,093 9,165 2003 994,616 124,253 2004 1.026.114 131.241 89,029 87,964 9.875 94,644 92.073 10.638 2005 1,049,141 136,122 101,124 97,209 10.307 2006 1,075,561 142,420 107,588 102,376 10,940 2007 1,099,850 146,653 114,936 105,297 11,455 2008 1,122,675 152,457 123,048 109,058 11,509 2009 1,144,628 156,603 129,473 112,581 12.221 2010 1,167,322 164.789 140,426 117,391 12.405 2011 1,182,690 172,731 154,450 2012 1,212,417 185,916 169,736 121,118 11.935 126,177 11,498 2013 1,221,908 191,233 186,677 130,129 11,432 2014 1,218,998 191,437 202,425 2015 1,210,071 192.829 216,098 2016 1,197,399 194,473 131,662 10,784 133,916 10,200 235.014 138,270 9.737 MAIN POST: Review your initial post from Unit 1. Think about the type of data analyzed using a frequency table. What are some other ways that the data could be analyzed? 1. Identify which of the following methods can be used for further analysis of your data. Explain why you know that type of analysis is possible. a. Mean b. Median c. Mode d. Range e. Variance f. Standard Deviation g. Box plot 2. Choose a method identified in part 1. What does that information tell you about the data?

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Dataset Information
1. Name of the Dataset: Bachelor Degrees Conferred by Race and Ethnicity
Source of the Data: National Center for Education Statistics (NCES)
Variable Selection
1. Variable for Frequency Table: Race/Ethnicity (categorical variable)
• Type of Variable: Nominal
•
Rationale for Choice:
■Race/Ethnicity represents categories without inherent order
(i.e., White, Black, Hispanic, etc.).
Class Organization for Frequency Table
⚫ Creating Classes:
• Each class corresponds to a specific racial/ethnic category.
• For example:
■
Class 1: White
■ Class 2: Black
■ Class 3: Hispanic
■
Class 4: Asian/Pacific Islander
• Class Limits:
Class 5: American Indian/Alaskan Native
• Yes, there would be class limits, as the classes are distinct categories
that can encompass specific counts from the dataset.
Cumulative Relative Frequency
⚫ Meaningful Cumulative Relative Frequency:
• Yes, cumulative relative frequency can have significance here as it
can show the cumulative percentage of bachelor degrees conferred
across different racial/ethnic groups, providing insight into
representation trends over time.
Summary
• The dataset "Bachelor Degrees Conferred by Race and Ethnicity" is sourced
from NCES.
⚫ A nominal variable, race/ethnicity, can be used to create a frequency table
with specific classes for different racial/ethnic categories.
• Class limits exist due to distinct categories, and cumulative relative
frequency can illustrate representation trends effectively over different
groups.
Year White Black Hispanic
Asian Pacific Islander American Indian/Alaskan Native ■
2000 929,102 108,018
2001
2002
75,063
927,357 111,307 77,745
958,597 116,623 12,966
77,909
8,717
78,902
9,049
83,093
9,165
2003 994,616 124,253
2004 1.026.114 131.241
89,029
87,964
9.875
94,644
92.073
10.638
2005 1,049,141 136,122
101,124
97,209
10.307
2006
1,075,561 142,420 107,588
102,376
10,940
2007
1,099,850 146,653 114,936
105,297
11,455
2008
1,122,675 152,457
123,048
109,058
11,509
2009 1,144,628 156,603
129,473
112,581
12.221
2010
1,167,322 164.789 140,426
117,391
12.405
2011 1,182,690 172,731 154,450
2012 1,212,417 185,916 169,736
121,118
11.935
126,177
11,498
2013 1,221,908 191,233 186,677
130,129
11,432
2014 1,218,998 191,437 202,425
2015 1,210,071 192.829 216,098
2016 1,197,399 194,473
131,662
10,784
133,916
10,200
235.014
138,270
9.737
Transcribed Image Text:Dataset Information 1. Name of the Dataset: Bachelor Degrees Conferred by Race and Ethnicity Source of the Data: National Center for Education Statistics (NCES) Variable Selection 1. Variable for Frequency Table: Race/Ethnicity (categorical variable) • Type of Variable: Nominal • Rationale for Choice: ■Race/Ethnicity represents categories without inherent order (i.e., White, Black, Hispanic, etc.). Class Organization for Frequency Table ⚫ Creating Classes: • Each class corresponds to a specific racial/ethnic category. • For example: ■ Class 1: White ■ Class 2: Black ■ Class 3: Hispanic ■ Class 4: Asian/Pacific Islander • Class Limits: Class 5: American Indian/Alaskan Native • Yes, there would be class limits, as the classes are distinct categories that can encompass specific counts from the dataset. Cumulative Relative Frequency ⚫ Meaningful Cumulative Relative Frequency: • Yes, cumulative relative frequency can have significance here as it can show the cumulative percentage of bachelor degrees conferred across different racial/ethnic groups, providing insight into representation trends over time. Summary • The dataset "Bachelor Degrees Conferred by Race and Ethnicity" is sourced from NCES. ⚫ A nominal variable, race/ethnicity, can be used to create a frequency table with specific classes for different racial/ethnic categories. • Class limits exist due to distinct categories, and cumulative relative frequency can illustrate representation trends effectively over different groups. Year White Black Hispanic Asian Pacific Islander American Indian/Alaskan Native ■ 2000 929,102 108,018 2001 2002 75,063 927,357 111,307 77,745 958,597 116,623 12,966 77,909 8,717 78,902 9,049 83,093 9,165 2003 994,616 124,253 2004 1.026.114 131.241 89,029 87,964 9.875 94,644 92.073 10.638 2005 1,049,141 136,122 101,124 97,209 10.307 2006 1,075,561 142,420 107,588 102,376 10,940 2007 1,099,850 146,653 114,936 105,297 11,455 2008 1,122,675 152,457 123,048 109,058 11,509 2009 1,144,628 156,603 129,473 112,581 12.221 2010 1,167,322 164.789 140,426 117,391 12.405 2011 1,182,690 172,731 154,450 2012 1,212,417 185,916 169,736 121,118 11.935 126,177 11,498 2013 1,221,908 191,233 186,677 130,129 11,432 2014 1,218,998 191,437 202,425 2015 1,210,071 192.829 216,098 2016 1,197,399 194,473 131,662 10,784 133,916 10,200 235.014 138,270 9.737
MAIN POST:
Review your initial post from Unit 1. Think about the type of data analyzed using a
frequency table. What are some other ways that the data could be analyzed?
1. Identify which of the following methods can be used for further analysis of
your data. Explain why you know that type of analysis is possible.
a. Mean
b. Median
c. Mode
d. Range
e. Variance
f. Standard Deviation
g. Box plot
2. Choose a method identified in part 1. What does that information tell you
about the data?
Transcribed Image Text:MAIN POST: Review your initial post from Unit 1. Think about the type of data analyzed using a frequency table. What are some other ways that the data could be analyzed? 1. Identify which of the following methods can be used for further analysis of your data. Explain why you know that type of analysis is possible. a. Mean b. Median c. Mode d. Range e. Variance f. Standard Deviation g. Box plot 2. Choose a method identified in part 1. What does that information tell you about the data?
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