Descriptive Statistics Flashcards

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1
Q

What are descriptive statistics

A

The use of graphs, tables and summary statistics to identify trends and analyse sets of data

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2
Q

What are measures of central tendency and three examples

A

Averages which give information about the most typical values in a set of data eg mean,median and mode

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3
Q

How is the mean calculated

A

By adding up all the values in a data set and dividing this by the total number of values there are

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4
Q

Advantages of the mean

A

Most sensitive value as includes all values in the data set within the calculation, means it is representative of the data as a whole

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5
Q

Limitations of the mean

A

Easily distorted by extreme values

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6
Q

What is the median

A

Middle value in a data set when scores are arranged from lowest to highest

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7
Q

Advantages of the median

A

-extreme values do not distort it
-easy to calculate

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8
Q

Limitations of the median

A

Less sensitive than mean as not all scores are included in the final calculation

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9
Q

What is the mode

A

The most frequently occurring value within a data set, can be two modes(bi-modal) or no mode

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10
Q

Advantages of the mode

A

-very easy to calculate
-for data in categories it is the only method you can use

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11
Q

Limitations of the mode

A

-may not be representative of data as a whole as does not take into account all values

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12
Q

What are measures of dispersion and two examples

A

Based on the spread of scores which is how far scores vary and differ from one another eg range and standard variation

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13
Q

What is the range

A

Worked out by taking the lowest value from the highest and usually adding 1 which accounts for margins of error

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14
Q

Advantage of the range

A

Easy to calculate

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15
Q

Limitations of range

A

Only takes into account the two most extreme value meaning the range may be unrepresentative of the data set as a whole

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16
Q

What is standard deviation

A

Single value that tells us how far scores deviate from the mean, larger the SD=greater the dispersion

17
Q

What do large and low standard deviations mean for an experiment

A

-large standard deviation suggests not all participants were affected by the IV in the same way, may be anomalous results
-low standard deviation reflects fact that the data is tightly clustered around the mean, all pps responded in a similar way

18
Q

How to calculate standard deviation

A

Calculate the difference between the mean and each score and add up all the differences and divide this by the number of scores, standard deviation is the square root of the variance

19
Q

Advantages of standard deviation

A

More precise measure of dispersion than range as includes all values within the final calculation

20
Q

Limitations of standard deviation

A

Can be distorted by a single extreme value as it includes all values