Tabulating and Plotting Data Flashcards

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1
Q

what are two ways to summarize our numbers?

A
  1. frequency distribution (table that shows classes-intervals of data with a count of the number of entries in each interval
  2. graph (preferable because of pictorial representation)
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2
Q

frequency

A

the number of data entries in that interval

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3
Q

lower class limit

A

smaller number in interval

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4
Q

how to find class width

A

if table given, subtract vertically

if only data given, (max#-min#/# of classes) and round to nearest integer

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5
Q

how to find class limits from data given

A

lowest number=lowest limit, add class width to find lower limit of the next class/interval. Upper limit is just one less than the lower limit of the next class/interval.

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6
Q

frequency histogram

A

bar graph that represents the frequency distribution

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7
Q

x-axis=

A

quantitative data values

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8
Q

y-axis=

A

frequency

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9
Q

requirement of frequency histogram:

A

bars must be touching

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10
Q

class boundaries

A

the numbers that separate classes on a frequency histogram, must be consecutive to allow for no gaps and touching bars)

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11
Q

to find class boundaries:

A

+0.5 to upper limites and -0.5 for lower limits

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12
Q

how to find midpoint of a class

A

(lower class limit + upper class limit)/2, this can be used to plot frequencies which changes label on x-axis but not the distribution

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13
Q

positive skew

A

“trending” / stretching toward positive x-axis

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14
Q

negative skew

A

“trending” / stretching toward negative x-axis

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15
Q

frequency polygon

A

a line graph that emphasizes continuous changes in frequencies on midpoint lables

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16
Q

how to construct frequency polygon from frequency distribution table?

A

line must start/end on x-axis, extend both ends by one class width past the first class midpoint

17
Q

what is a pro of using stem-and-leaf plots

A

still able to see original data values

18
Q

unimodal symmetrical

A

one mode or “peak,” has a centre of symmetry

19
Q

bimodal symmetrical

A

two modes or “peaks” of roughly equivalent height, has a centre of symmetry

20
Q

what is the number of peaks/distribution type based on?

A

the number of peaks observed on the graph, based on what it looks like. if the peaks are super close, in the same class or interval, it may look like one peak and thus be unimodal.

21
Q

negative skew is synonymous with:

A

left skew

22
Q

positive skew is synonymous with:

A

right skew

23
Q

kurtosis

A

extent of deviation from normal curve in width of curve and thickness of tails

24
Q

mesokurtic curve

A

“middle-ground” - this is the normal distribution

25
Q

leptokurtic curve

A

“tall and skinny” - tall and skinny peak, shortened tails

26
Q

platykurtic curve

A

“flat and wide” - lower peak and lengthened tails

27
Q

what is the goal of graphs?

A

to provide an accurate visual representation of your results

28
Q

what constitutes as cheating graphs that distort data?

A

truncated graphs without line break, no error bars (hard to confirm statistical significance), failing to adjust for distorting confounds (ex. correcting for population differences)