If an independent survey found that 20% of all boxes of chocolates in hospitals were of the Cadbury brand, would you be able to calculate the population risk difference for consumption for the first 60 minutes after a box is opened? Assume that the Cadbury chocolates are the exposed group? If possible, calculate this quantity.
The number of chocolates consumed by healthcare providers (all types) over the course of the first 60 minutes and the second 60 minutes after the box was opened.
Type of Chocolate |
First 60 Minutes of Observation |
Second 60 Minutes of Observation |
||
Number of Chocolates Followed |
Number Consumed |
Number of Chocolates Followed |
Number Consumed |
|
Nestle |
135 |
45 |
90 |
23 |
Cadbury |
123 |
55 |
68 |
21 |
1 If a chocolate was missing by the end of an hour of observation, it was assumed to have been consumed by a healthcare provider during that hour.
Table E1.2. The number of chocolates that were observed to be consumed during the 6- hours of observation.
Healthcare Provider Position |
Nestle Chocolates |
Cadbury Chocolates |
Provider Total |
||
Doctor |
17 |
12 |
29 |
||
Nurse |
21 |
33 |
54 |
||
Other |
61 |
47 |
108 |
||
Brand Total |
99 |
92 |
191 |
Here we want to calculate the population risk difference for consumption for the first 60 minutes after a box is opened.
The sample consumption data for the first 60 minutes are given as follows:
Type of Chocolates | consumed | Not consumed | Total | Cumulative Incidence / Risk |
Nestle(Unexposed group) | 45 | 90 | 135 | 45/135 = 0.33333333 |
Cadbury(Exposed group) | 55 | 68 | 123 | 55/123 = 0.44715447154 |
Risk difference = cumulative incidence in the group with the exposure - cumulative incidence in the unexposed group
= 0.44715447154 - 0.33333333333 = 0.11382113821
So, there are 11.38% more consumption in Cadbury than in Nestle in first 60 mins after the box is opened.
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