Intro, terms + definitions Flashcards

(22 cards)

1
Q

Population

A

The entire set of items from which you draw data for a statistical study

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2
Q

Sample

A

A selected group of data taken from a population.
There are many types of samples and it is important to choose a relevant sample
according to the data you are collecting

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3
Q

Random

A

Happening without method or conscious decision

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4
Q

Tally

A

A means of collecting data using five bar gate tally marks

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5
Q

Discrete data

A

Quantitative Data that takes set values.
For example : shoe size, number of pets owned, marks in a times table test

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6
Q

Continuous data

A

Quantitative data that can take any value.
For example : height, time taken to complete a race, temperature

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7
Q

Raw data

A

Data that is in the form in which it was collected so is not sorted.

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8
Q

Ranked data

A

Quantitative Data that is put in order from smallest to largest or vice versa

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9
Q

Grouped data

A

Data that is sorted into different classes

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10
Q

Mode

A

This is a form of average.
It is the data value that occurs the most often

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11
Q

Modal group

A

The class or group of data that contains the most data so has the highest frequency

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12
Q

Median

A

This is a form of average.
The middle piece of data when the data is ranked.
The position of the median is calculated using (𝑛+1)/2
where 𝑛 is the number of pieces of data.
For example, if you have 67 pieces of data, (67+1)/2
= 34 so the median is the 34th piece of data when it is ranked.

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13
Q

Mean

A

This is a form of average that is represented by π‘₯Μ…(π‘₯ bar).
To calculate the mean, you divide the sum of all the data by the number of pieces of data
This formula is written as
π‘₯Μ…= (βˆ‘ π‘₯)/𝑛
If your data is given in a frequency table then the formula becomes
π‘₯Μ…= (βˆ‘ π‘₯f)/βˆ‘f

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14
Q

Range

A

Highest value – lowest value
This is a very crude measure of spread because it includes any possible outliers

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15
Q

Mid-range

A

The is the value that lies midway between the lowest and highest value.
It is an easy average to find when the distribution of your data is symmetrical
Mid-range =
(β„Žπ‘–π‘”β„Žπ‘’π‘ π‘‘ π‘£π‘Žπ‘™π‘’π‘’+π‘™π‘œπ‘€π‘’π‘ π‘‘ π‘£π‘Žπ‘™π‘’π‘’)/2

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16
Q

Inter-quartile range

A

This is a measure of spread that eliminates any possible outliers by using the middle 50%
of data
IQR = Upper Quartile – Lower Quartile = Q3 – Q1
The lower quartile is the median of the first half of ranked data
The upper quartile is the median of the second half of ranked data
If n is odd then the first and second halves are the sets of data before and after the
median

17
Q

Semi-interquartile
range

A

Half the Interquartile range

18
Q

Standard deviation

A

A measure of spread that uses the distances of each piece of data from the mean

19
Q

Variance

A

Variance = the square of the standard deviation

20
Q

Outlier

A

A piece of data that does not fit in with the general distribution of the whole data set
A possible outlier lies more than 2 standard deviations from the mean
or further than 1.5 x IQR below the LQ or above the UQ

21
Q

Distribution

A

The way in which data is spread, shown by an outline of the shape of a diagram
Key words:
Unimodal, bimodal, symmetrical, uniform, negative skew, positive skew

22
Q

Stem and Leaf Diagram

A

You put the data into categories of sorts (the first digit/s of thier numbers). The first digits will be on one side of the line, and then all the following digits separated by commas will follow.
63, 67, 72
6|3, 7
7|2