Stats Exam 1

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Last updated 4:54 AM on 9/24/26
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65 Terms

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Descriptive Stats

Describe and Organize characteristics of data

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Inferential Stats

Inferences on samples/population

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Data set

Collection of data

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Sample

A smaller group within a population (n)

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Population

The entire pool of data you want to analyze (N)

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Mean

  1. average

  2. organize data, add all #’s, divide by n


<ol><li><p>average</p></li><li><p>organize data, add all #’s, divide by n</p></li></ol><p></p>
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Median

  1. organize data, middle # is the answer

  2. If there’s two numbers in the middle find mean of two #’s


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Outliers

Usually far away scores

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Weighted Mean

when there is a limit number of values that occurs many times

<p>when there is a limit number of values that occurs many times</p>
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When to use Mean

no outliers

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When to use Median

When there’s outliers

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Percentile Points

percentage of scores below a particular score

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Levels of Measurement

Nomial

Ordinal

Interval

Ratio

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Nominal

Categories

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Ordinal

Categories that are rank

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Interval

Range of numbers but zero doesn’t mean that there’s nothing

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Ratio

Range of numbers with a true zero so zero actually means nothing

Ex,) height & weight

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Variable

Thing being observed/measured and has more than one outcome

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Value

score, category, number

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Independent Variable

what is manipulated/ impacted by another variable

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Dependent variable

outcome measurement

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Measures of Variability

Exclusive, Inclusive, Standard Deviation

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Variability

How scores differ from eachother

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Exclusive Range

Highest value - Lowest Value

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Standard Deviation

S, uses a square root

Table: X, Mean, X-Mean, (X-Mean)², SQUARE ROOT āˆ‘(x-mean)²/n-1

<p>S, uses a square root </p><p>Table: X, Mean, X-Mean, (X-Mean)², SQUARE ROOT āˆ‘(x-mean)²/n-1</p>
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Variance

S², Doesn’t not use square root

Table: X, Mean, X-Mean, (X-Mean)²,āˆ‘(x-mean)²/n-1

<p>S², Doesn’t not use square root </p><p>Table: X, Mean, X-Mean, (X-Mean)²,āˆ‘(x-mean)²/n-1</p>
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Steps for Frequency table

  1. Class Interval of 10

  2. Find Range ( H-L)

  3. Find Width ( Range/Class Interval) ROUND UP

  4. multiple of width ≤ lowest value

  5. start from

  6. Bottom


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Table for Frequency Table

Table: Title+ Labels C.I (X-axis), Tally, Frequency(Y-axis)

<p>Table: Title+ Labels C.I (X-axis), Tally, Frequency(Y-axis)</p>
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Discrete Value

Dollars & Midpoint

<p>Dollars &amp; Midpoint </p>
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Continuous Value

Cents, on the vertical line

<p>Cents, on the vertical line</p>
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Cumulative Frequency

Running Total, answer=n=100%

<p>Running Total, answer=n=100%</p>
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Cumulative Percentage

Running total percentage, answer=n=100%

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Rules for Histogram

title, label x&y values, discrete or continuous,

<p>title, label x&amp;y values, discrete or continuous,</p>
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Line Graph

Display trends

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Pie Chart

Display proportions

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Rules for Pie Chart

  1. Title, add sample size

  2. Legend/Label

  3. start at 12o’clock

  4. create clockwise, descending order

  5. give % in each slice


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Table for Pie Chart

  1. category

  2. frequency

  3. Proportion (p=f/n) don’t round answer

  4. Size of Slice ( p x 360 )

  5. Percent (p x 100)


<ol><li><p>category</p></li><li><p>frequency</p></li><li><p>Proportion (p=f/n) don’t round answer </p></li><li><p>Size of Slice ( p x 360 )</p></li><li><p>Percent (p x 100) </p></li></ol><p></p>
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Bar graph

Comapre Categories

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Frequency Polygon

title, label values, discrete or continuous, connect dots at top of Midpoint, ground them

<p>title, label values, discrete or continuous, connect dots at top of Midpoint, ground them </p>
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when does SD = 0

all scores are equal

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Ogive

Cumulative frequency

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correlation coefficient

relationship between X & Y, highlighting their strength and direction

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Pearson Product-Moment Correlation Coefficient

measure strength and direction

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Positive/Direct Correlation

+1.00

both variables affect one another

X increases Y increases or X decreases Y decreases

<p>+1.00</p><p>both variables affect one another </p><p>X increases Y increases or X decreases Y decreases </p>
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Negative/Indirect Correlation

-1.00

variables change in opposite directions

X increases Y decreases or X decreases Y increases

<p>-1.00</p><p>variables change in opposite directions </p><p>X increases Y decreases or X decreases Y increases</p>
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Zero Correlation

Both variables don’t affect each other

<p>Both variables don’t affect each other </p>
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Pearson Product Table

  1. Label 5 columns N, X, X², Y², XY

  2. list X & Y

  3. find āˆ‘X, āˆ‘Y, āˆ‘X², āˆ‘Y² of all columns



<ol><li><p>Label 5 columns N, X, X², Y², XY </p></li><li><p>list X &amp; Y </p></li><li><p>find āˆ‘X, āˆ‘Y, āˆ‘X², āˆ‘Y² of all columns </p></li><li><p></p></li></ol><p></p>
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Pearson Product Formula

this is r

<p>this is r</p>
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Coefficient of Determination

r²

explains % of variablity

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Coefficient of Nondetermination

k² = 1 - r²

does not explain Variability

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Reliability

Consistency

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Observed/Total score

Actual Score you get

O = True Score + Errors / True score

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true score

just theoretical

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Error Score

Silly mistakes or lucky guesses

E = total score - True Score

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Test - Retest

1 type of variability

measures consistency overtime / stability

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Parallel Forms

2nd type of variability

Measures Equivalence,

ex.) is Test A = Test B?

(a) greater than 0.6

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Internal Consistency

3rd Type of Variability

Measures Consistency

How consistently the items within test A & B measure the material learned.

Cronbach’s Alpha

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Inter-Rater

Measure of agreement

amount of time people agree on something, doesn’t mean it’s true

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Validity

Accuracy

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Content Validity

Does it accurately measure what we need to know\

more logical

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Criterion Validity

Does the test tell you what the other does

has two parts

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Concurrent Validity

ā€œcurrentā€

how accurate does the outcome of test correlate to a similar test right now

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Predictive Validity

ā€œPredict - futureā€

how accurate does the outcome of test correlate to a similar test taken in the future

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Construct validity

how well a test reflects behavior