Chapter 3 Flashcards

1
Q

What don’t intervals need to be?

A

Of equal class width. Use narrower intervals where the data are grouped together and wider intervals where the data are spread out

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2
Q

What can pie charts be used to show?

A

Continuos data. The area of each sector represents the frequency for that class interval. Other than this the chart is drawn in the same way as discrete data.

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3
Q

If there are not too many observations what can they be treated as in a stem and leafy diagram?

A

Treated as individual numbers. The stem shows the first digit(s) of the numbers and the leafs show the last digit

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4
Q

What is cumulative frequency?

A

A running total of frequencies

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5
Q

What can cumulative frequency diagrams be used for?

A

Used to estimate or predict other values

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6
Q

What is a histogram?

A

Similar to a bar chart but, because the data are continuos, there are no gaps between the bats

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7
Q

What does a frequencies polygon join?

A

Joins the mid-points of the top of the bars with straight lines

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8
Q

What does a histogram show?

A

Shows how the data are distributed across the class intervals

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9
Q

what can distributions be?

A

Symmetrical
Have a positive skew
Have a negative skew

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10
Q

To draw a histogram for unequal class intervals what do you need to do?

A

You need to adjust the heights of the bars so the area is proportional to the frequency

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11
Q

How can you find the frequency density?

A

By dividing the frequency by the class width

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12
Q

What are the frequency density and the width of the class interval used to work out?

A
Work out the frequency of each class interval in a histogram 
Frequency = frequency density ✖️ class width
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13
Q

Describe Population pyramids

A
Population pyramids looks similar to back to back histograms. They make it easy to compare aspects of a population, often by gender.
They usually have class sizes, and therefore bars, the same width
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14
Q

Chloropleth maps

A

A Chloropleth map is used to classify regions of a geographical area. Regions are shaded with an increasing depth of colour. A key shows what each shade represents

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15
Q

What can continuos data be sorted into?

A
A frequency table. The class intervals must not have gaps in between them or overlap each other.
All possible values that round to the same number must fit into the same class interval
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