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1. The question asks us to basically find the point when Alex laps Bella.

2. Alex runs at a speed of \(\frac{1 \ lap}{90 \ seconds} = \frac{1}{90}\) of a lap per second, while Bella runs at a speed of \(\frac{1 \ lap}{120 \ seconds} = \frac{1}{120}\) of a lap per second .

3. Alex gains \(\frac{1}{90} - \frac{1}{120} = \frac{30}{90 * 120} = \frac{1}{360}\) of a lap per second. That means it will take Alex \(\frac{1}{\frac{1}{360}} = 360\) seconds or 6 minutes to gain a lap ahead.

4. The number of laps Alex does in 6 minutes is equal to \(\frac{1}{90} * 360 = 4\).

5. Our answer will be: 6 and 4.
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Two runners, Alex and Bella, are training on a circular track. Alex completes one lap every 90 seconds, while Bella completes one lap every 120 seconds. They both start at the same point at the same time and run continuously in the same direction.

Based on the above information select for Lapped Time the time it takes for Alex to lap Bella in minutes and for Number of Laps the number of laps Alex completes by that time.


In 90 seconds, Alex completes a lap and Bella completes 90/120 lap = 3/4 lap.

So, every 90 seconds, Alex completes 1/4 lap more than Bella.

So, to complete a 1 lap more than Bella, and thus "lap" Bella, Alex takes 1/(1/4) × 90 seconds = 4 × 90 seconds = 360 seconds.

360 seconds = 6 minutes

For the first column, select 6.

Since we already know that Alex runs for 4 × 90 seconds to lap Bella and that Alex runs 1 lap in 90 seconds, we know that, in lapping Bella, Alex completes 4 laps.

For the second column, select 4.

Correct answer: 6, 4
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