CH 4 Flashcards

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1
Q

Three different kinds of data you can have?

A
Univariate= one variable
Bivariate= two variables
Multivariates= more than two variables
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2
Q

3 questions to ask before starting a data analysis

A

1) What type of data do I have? (uni,bi,multi)
2) what types of variables do I have (nominal, ordinal, ratio, etc)
3) What is my research aim

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3
Q

Frequency

A

The number of times that a particular value or score on our variable of interest was obtained within our sample
-F(r)=F

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4
Q

Relative Frequency

A

the proportion of scores or values in our sample tat take on a particular value
-F(r)=F/N

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5
Q

Percentage Frequency

A

The percentages of scores or values in our sample that take on a particular value
-F(r)= F/N x 100

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6
Q

Cumulative frequency

A

The number of scores or values in our sample that take on a value at or below a given value

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7
Q

Cumulative Relative frequency

A

the sum of the relative frequencies for all values that are less than or equal to the given value

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8
Q

Cumulative Relative Percentage

A

is another way of expressing frequency distribution. It calculates the percentage of the cumulative frequency within each interval, much as relative frequency distribution calculates the percentage of frequency.

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9
Q

What are the terms for x axis? y axis

A

x axis- abscissa

y axis- ordinate

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10
Q

Symmetry

A

refers to whether the right and left side of your data look the same- could you split it onto itself over the middle point? like a mirror image (empirical distributions are rarely if ever perf symmetrical)

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11
Q

Skewness

A

describes the degree top which scores lean towards (or are piled up on) one end of a distribution

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12
Q

Kurtosis

A

describes how “peaked” a distribution is (or how heavy the tails are). It describes how “lean” or “boxy” they are

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13
Q

mesokurtic

A

‘normally’ distributed, peaks in middle, distributed evenly

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14
Q

Leptokurtic

A

bulk of frequency in middle with weak tails

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15
Q

Platykurtic

A

appears normally distributed but with high frequency (fat tails) at end scores.

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16
Q
  • Measures of location

- Measures of central tendency

A

summarize a data set into a single value at the aggregate level
-describes the location of the data
-measures of location that describe the typical or central value
some measures of location are also measures of central tendency

17
Q

Mean

A

sum of all values observed on a variable divided by the total number of values observed on that variable

18
Q

Median

A

denoting or relating to a value or quantity lying at the midpoint of a frequency distribution of observed values or quantities, such that there is an equal probability of falling above or below it

19
Q

Mode

A

most frequently occurring value on a variable.

  • doesnt tell us anything about location of scores that aren’t at the mode
  • not influenced by outliers
20
Q

Measures of dispersion

A

Deviation score -from mean (Xi- Xmean)
Sum of deviations, sum of (Xi-Xmean)
Average absolute deviation. sum of (Xi-Xmean)/N
Average squared deviation/variance= s^2= sum of (Xi-Xmean)^2/N
Standard deviation: s= square root of s^2