3. find the missing values of the table. round to the nearest thousandth (3 decimal places)\nrental car…

Explanation:

Step1: Calculate relative frequency for $570

Relative frequency = $\frac{\text{Frequency}}{\text{Total frequency}}$. First, find total frequency. From the first - row, if relative frequency of $478$ is $0.074$ and frequency is $2$, then total frequency $N=\frac{2}{0.074}\approx27$. For $570$ with frequency $3$, relative frequency $a = \frac{3}{27}\approx0.111$.

Step2: Calculate relative frequency for $892

For $892$ with frequency $5$, relative frequency $b=\frac{5}{27}\approx0.185$.

Step3: Calculate cumulative frequency for $610

Cumulative frequency for $610$ is the sum of frequencies of all previous values and the frequency of $610$ itself. Since previous cumulative frequency is $5$ and frequency of $610$ is $4$, $c = 5 + 4=9$.

Step4: Calculate cumulative frequency for $1094

Since the last relative cumulative frequency is $1$, the total cumulative frequency $d = 27$.

Step5: Calculate relative cumulative frequency for $610

Relative cumulative frequency for $610$ is the cumulative frequency of $610$ divided by total frequency. So $e=\frac{9}{27}=0.333$.

Step6: Calculate relative cumulative frequency for $705

Relative cumulative frequency for $705$ is $\frac{19}{27}\approx0.704$. So $f = 0.704$.

Answer:

a. $0.111$ b. $0.185$ c. $9$ d. $27$ e. $0.333$ f. $0.704$