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Espe A ride-sharing company has computed its mean fare to be $33.00, with a standard deviation of $4.10. Suppose that the fares are normally distributed. Complete the following statements. (a) Approximately 68% of the company's rides have fares between $__ and $__ . (b) Approximately ____ of the company's rides have fares between $24.80 and$41.20

User Laura Maftei
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Given that the ride-sharing company has computed its mean fare to be $33.00, with a standard deviation of $4.10, this implies that


\begin{gathered} \mu=33.00 \\ \sigma=4.10 \end{gathered}

The z score value is expressed as


\begin{gathered} z=(x-\mu)/(\sigma) \\ where \\ x\Rightarrow observed\text{ value} \\ \mu\Rightarrow mean\text{ of the sample} \\ \sigma\Rightarrow standard\text{ deviation of the sample} \end{gathered}

A) Approximately 68% of the company's rides have fares between . . .

From the normal distribution table,

this implies that the z score value is


undefined

Espe A ride-sharing company has computed its mean fare to be $33.00, with a standard-example-1
User SimplGy
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