Carlos wants to find the average time it takes East High School students to run a lap around the track. So he will consider a sample of students to find the average time. Answer the questions below. \( \begin{array}{l}\text { (a) Which unit(s) could be used for the unit of measurement? Check all that apply. } \\ \square \text { kilograms } \square \text { seconds } \square \text { ounces } \square \text { minutes } \square \text { hours } \\ \text { (b) Which of the procedures below would be the best way to find the average time? } \\ \text { Randomly pick } 6 \text { students to run a lap around the track and have them state their own times. } \\ \text { Randomly pick } 32 \text { students to run a lap around the track and measure their times. } \\ \text { Measure the times of } 6 \text { volunteers who run a lap around the track. } \\ \text { Ask for } 32 \text { volunteers to run a lap around the track and have them state their own times. }\end{array} \)
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To measure the average time it takes for students to run a lap, the most relevant units of measurement would be seconds and minutes. Kilograms and ounces are better suited for measuring weight, while hours, though technically applicable, might make the average seem unnecessarily lengthy for a track lap. When selecting a procedure to find the average time, the second option, "Randomly pick 32 students to run a lap around the track and measure their times," is best. This method minimizes bias and ensures a more representative sample of the East High School student body, providing a more accurate average time for laps.
