data analysis part 1 descriptive statistics Flashcards

1
Q

what are descriptive statistics

A

analyses of quantitative data that summarise patterns saving readers from reading a lot of data to understand findings of research

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2
Q

what are measures of central tendency

A

examples of descriptive data statistics that depict an overall central trend of a set of data: mean median and mode

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3
Q

what is the mean

A

the sum of all numbers in the data set divided by how many numbers there are in the data set, it takes all numbers of a data set into account

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4
Q

strength of mean - calculating

A

all raw data points are used in calculating the mean so it is the most sensitive measure of central tendency

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5
Q

weakness of mean - distortion

A

due to its sensitivity the mean is distorted by extremely high or low values (outliers)

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6
Q

what is the median

A

the middle score when the data is in numerical order, from this perspective the median may be a better descriptive statistic to report as it yields a value that is unaffected by extreme values

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7
Q

median strength - central

A

central value so not affected by outliers. easy to calculate

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8
Q

median weakness - sensitivity

A

does not include all values in the calculation. not sensitive. if there are all even no. data point, typical value is not a recorded value

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9
Q

what is the mode

A

the most frequently occurring number in a data set, the mode can be useful by showing the most frequent value in a data set but it is of little use where the data set include many different values of the same freq

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10
Q

strength - mode - discrete

A

the mode is good for discrete and categorical data as it is better to say a whole number instead of 1.89 eg as an average, it is also not distorted by outliers

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11
Q

weakness mode - no and sensitivty

A

no mode if all values are different or multiple modes
not senstive due to not including all numbers in calc

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12
Q

what are measures of dispersion

A

it describes the spread of data around a central value, it tells us how much variability there is in the data. there are two: range and standard deviation

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13
Q

what is the range

A

where you subtract the lowest score from the highest score

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14
Q

range - strength - time

A

quick and easy to calculate

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15
Q

range - weakness - extreme

A

only takes into account the most extreme values and therefore is not representative of the data set as a whole

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16
Q

range - weakness - indication

A

does not indicate whether most numbers are clustered around the mean or evenly spread out

17
Q

what is standard deviation

A

it calculates the spread of scores around the mean

18
Q

strength - SD - precision

A

more precise measure of dispersion because it calculates all values

19
Q

weakness - SD - calculation

A

can be distorted by extreme values and it is more difficult to calculate

20
Q

concrete example of SD

A

high SD suggests not all participants are affected by the iv in the same way. low SD is where data is tightly clustered around the mean which means most participants responded in the same way