QUESTION IMAGE
Question
in a survey, 150 shoppers were asked whether they have access to a computer at home and if they have a personal e - mail account. their responses are summarized in the following table.
| e - mail account | no e - mail account | |
|---|---|---|
| no computer access at home | 7 | 80 |
(a) what percentage of the shoppers do not have computer access at home?
(b) what percentage of the shoppers do not have an e - mail account?
(a) \\(\square\\%\\)
(b) \\(\square\\%\\)
Part (a)
Step1: Find total shoppers with no computer access
To find the number of shoppers with no computer access at home, we add the number of those with no computer access and an e - mail account (\(7\)) and those with no computer access and no e - mail account (\(80\)). So, \(7 + 80=87\).
Step2: Calculate the percentage
The total number of shoppers is \(150\). The formula for percentage is \(\text{Percentage}=\frac{\text{Number of shoppers with no computer access}}{\text{Total number of shoppers}}\times100\%\). Substituting the values, we get \(\frac{87}{150}\times 100\% = 0.58\times100\%=58\%\).
Part (b)
Step1: Find total shoppers with no e - mail account
To find the number of shoppers with no e - mail account, we add the number of those with computer access and no e - mail account (\(16\)) and those with no computer access and no e - mail account (\(80\)). So, \(16 + 80 = 96\).
Step2: Calculate the percentage
Using the percentage formula \(\text{Percentage}=\frac{\text{Number of shoppers with no e - mail account}}{\text{Total number of shoppers}}\times100\%\). Substituting the values, we get \(\frac{96}{150}\times100\%=0.64\times 100\% = 64\%\).
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(a) \(58\%\)
(b) \(64\%\)