Statistics 243

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Last updated 10:50 PM on 7/20/26
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23 Terms

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Statistics

collecting, organizing, summarizing and drawing conclusions from a date.

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Data

Collection of number, charcters, images, etc with the context and how they were gatherd. Information along with the context and lens through which they were gathered.

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Population data

All of the date

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Sample data

A portion of the population data

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Descriptive Statistics

numerical values like mean, median, avrage that describe data

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Inferential statistics

Generalizing conclusions from sample data to a population.

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Numerical variables

quantitive, associated with numbers. example: continuous (measurable can have decimal/fractions like length or weight) and discrete variables (countable and distinct whole number # of items)

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Categorical variables

qualitative, associated with words, pictures, qualties, regular variables like yes/no, gender. Ordinal variables- categorical variables that look like numbers like ratings, phone number, grade level.

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Proportion, Percentage, fraction

Categorical variables quantity of interest. Examples:95% of college students own a laptop

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Mean or avarege

Numerical variables quantity of intrest. Ex. The average age of nursing students is 24 years.

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Census Sampling

type of sampling method-samples the entire population, usually difficult, takes time and expensive. EX. survey every PCC student, survey Washington. county residents

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Simple random sampling

people chosen at random usually w/ help of tech, easier should be larger than 30; EX: 100 studnets at pcc were randomly selected

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Cluster Sampling (All from Some)

Divide the population into a subgroups, pick a few subgroups then survey everyone in the selected groups. EX: separate pcc students by Zip code- randomly pick 10 zip codes then survey all the students in those zip codes. Cons: some groups are left out entirely

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Stratified sampling (some from All)

Divide the population into subgroups based on a characteristic then randomly select SOME people from EVERY subgroup. EX: Separate pcc students by Zip code then randomly select a few people from each zipcode.

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Systemic Sampling

Selecting a random starting point then choosing every nth person from a list. EX: Choose every 10th student from list of all PCC

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Voluntary or self selected sampling

Individuals volunteer to be part of a survey. EX: sending an email to all PCC students asking them to take part in the survey and only using those individuals who reply

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Convenience sampling

Sample is made up of the first people or things you find. EX: survey just my math 243 students

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<img src="https://citadel.sjfc.edu/faculty/kgreen/MSTI130/MSTI130Text/Text_Fall_201432x.png" data-width="50%" data-align="center" alt=""><p></p>

Symmetric Graph: highest point of data is in roughly the middle of the graph and the slope of the data to the left and right look pretty much the same. Mean=Median

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<img src="https://statacumen.com/teach/S4R/PDS_book/pds_files/figure-html/unnamed-chunk-19-1.png" data-width="50%" data-align="center" alt=""><p></p>

Skewed left graph: Most of the data is to the Right but their are outliers which form a short/small "tail" towards the left closer to smaller values. Mean is less then < Median. Median is less effected and mean is pulled downwards

<p>Skewed left graph: Most of the data is to the Right but their are outliers which form a short/small "tail" towards the left closer to smaller values. Mean is less then &lt; Median. Median is less effected and mean is pulled downwards</p><p></p>
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<img src="https://assets.knowt.com/user-attachments/a04954a5-414a-4806-bc2a-fc726faa83d4.png" data-width="50%" data-align="center"><p></p>

Skewed right graph: Most of the data is to the left side but their are outliers which form a short/small “tait” to the right closer to the higher values. Mean is more than > Median because right tail pulls mean upwards higher than median.

<p>Skewed right graph: Most of the data is to the left side but their are outliers which form a short/small “tait” to the right closer to the higher values. Mean is more than &gt; Median because right tail pulls mean upwards higher than median. </p>
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<p>Outliers </p>

Outliers

Extreme values by themselves.

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Mean Definition & Calculation

Average of the data. Add all values, divide by the number of values.

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Interquartile Range (IQR) definition and equation

Q3-Q1; Used to calculate the spread when data is skewed