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The two-way table shows the number of people whose hobbies are reading or solving puzzles and who either ride a motorcycle or don’t ride a motorcycle.

Among people whose hobby is reading, what is the relative frequency of not riding a motorcycle? Express your answer as a decimal, and round to the nearest hundredth if necessary.

The two-way table shows the number of people whose hobbies are reading or solving-example-1
User Thomas BP
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Relative frequency is the frequency of a particular outcome, in this case, reading/not riding a motorcyle, divided by the total number of people asked. 7+3+5+9= 24

5/24=.208
User Aurelien
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Answer:

The relative frequency of people whose hobby is reading and is not riding a motorcycle is 0.42 (approx)

Explanation:

Relative frequency is the fraction of number of favorable outcome by total possible outcomes that is


\text{ Relative frequency}=\frac{\text{number of favorable outcome}}{\text{total possible outcomes}}

Since, we have to find the relative frequency of people whose hobby is reading and is not riding a motorcycle.

From the given data,

Number of people whose hobby is reading are ( 7 +5) = 12

Number of people whose hobby is reading and is not riding a motorcycle is 5.


\text{ Relative frequency}=\frac{\text{Number of people whose hobby is reading and is not riding a motorcycle}}{\text{Number of people whose hobby is reading}}


\text{ Relative frequency}=(5)/(12)=0.41666..


\text{ Relative frequency}=0.42(approx)

Thus, the required relative frequency of people whose hobby is reading and is not riding a motorcycle is 0.42 (approx)


User Urso
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