# How Far In Meters Will You Travel In 3 Minutes?

In the span of three minutes, you will traverse a distance of 1080 meters at a speed of 6 meters per second.

1 Expert Answer Kam, One minute is divided into sixty individual seconds.Therefore, three minutes is equal to three times sixty seconds, or 180 seconds.If you go at a speed of six meters per second, which means that you will have ran six meters after one second, then after three minutes (or 180 seconds), you will have run six times 180 meters, which is 1080 meters.Kam, One minute is divided into sixty individual seconds.Therefore, three minutes is equal to three times sixty seconds, or 180 seconds.If you travel 6 m/sm/s In the International System of Units (SI), the metre per second (m/s) is a measure of speed (a scalar quantity), as well as velocity (a vector quantity, which has both direction and magnitude.) This unit is defined as the speed at which a body may travel a distance of one metre in one second.

Metre per second.The system of units SI.Iteration of.

https://en.wikipedia.org › wiki › If you run at a rate of one meter per second, which means that after one second you will have traveled six meters, then after three minutes (or 180 seconds), you will have traveled six times 180, which is equal to 1080 meters.

## How do you calculate the time of a trip?

1. The time, or more accurately the duration of the journey, may be determined using the formula t = d / v, which requires the knowledge of both the distance traveled and the average speed at which it was traveled.
2. You may interpret it as Time = Distance / Speed, where d is the distance traveled, v is the speed (velocity), and t is the time.
3. Where d is the distance traveled, v is the speed (velocity), and t is the time.
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## What is the formula to calculate distance from time?

Time Speed Distance Formula The formula for calculating distance is as follows: distance = speed times time. Time is proportional to both distance and speed. Distance equals speed multiplied by time. Calculating Speed Using Distance and Time Time is equal to the inverse of distance times speed.