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Given a table of the number of days in which sales were between £x1000 and £(x+1)1000 find the relative percentage frequencies of these volume of sales.
Metadata
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England schools
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England university
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Scotland schools
Taxonomy: mathcentre
Taxonomy: Kind of activity
Taxonomy: Context
Contributors
History
Bill Foster 12 years, 2 months ago
Created this.Name | Status | Author | Last Modified | |
---|---|---|---|---|
BS1.3 | draft | Bill Foster | 06/08/2020 08:42 | |
Relative Percentage Frequency | Ready to use | Julie Crowley | 07/10/2016 22:17 | |
Simon's copy of Relative Percentage Frequency | draft | Simon Thomas | 27/03/2019 10:56 |
There are 4 other versions that do you not have access to.
Name | Type | Generated Value |
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a | list |
List of 8 items
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what | string |
daily sales
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freqdays | list |
[ 8, 21, 32, 39, 22, 19, 7 ]
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daysopen | number |
305
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things | string |
Sales
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m | number |
39
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forwhat | string |
for a large retailer in 2012
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units | string |
in thousands of pounds
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s | integer |
5
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num | string |
Number of days
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rel | list |
List of 7 items
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n1 | integer |
4
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y | integer |
306
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freqdays1 | list |
[ 8, 21, 32, 39 ]
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freqdays2 | list |
[ 22, 19, 7 ]
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r | integer |
3
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norm1 | list |
[ 17, 43, 66, 81, 45, 39, 14 ]
|
Generated value: list
[ 0, 5, 10, 15, 20, 25, 30, 35 ]
← Depends on:
- s
→ Used by:
- Advice
- "Unnamed part" - prompt
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{things} | {num} | Relative Percentages |
---|---|---|
$\var{a[0]}\le X \lt \var{a[1]}$ | $\var{norm1[0]}$ | |
$\var{a[1]}\le X \lt \var{a[2]}$ | $\var{norm1[1]}$ | |
$\var{a[2]}\le X \lt \var{a[3]}$ | $\var{norm1[2]}$ | |
$\var{a[3]}\le X \lt \var{a[4]}$ | $\var{norm1[3]}$ | |
$\var{a[4]}\le X \lt \var{a[5]}$ | $\var{norm1[4]}$ | |
$\var{a[5]}\le X \lt \var{a[6]}$ | $\var{norm1[5]}$ | |
$\var{a[6]}\le X \lt \var{a[7]}$ | $\var{norm1[6]}$ |
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