The distance, speed and time equation allows us to calculate distance, speed and time. In all of these calculations, the units used should correspond with each other.
Part of Application of MathsNumeracy skills
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Try these examples:
Alan travels \(100\,km\) in \(5\,hrs\). Find his average speed in \(km/h\).
\(Speed = \frac{{Distance}}{{Time}}\)
\(Speed = \frac{{100}}{5}\)
\(Speed = 20\,km/h\).
Alan's average speed is \(20\,km/h\).
Find the speed of a train which travels \(243\,km\) in \(2\,hrs\; 15\,mins\).
\(Time = 2\,hrs\; 15\,mins\)
\(15\,mins = 0.25\,hr\)
\(Speed = \frac{{243}}{{2.25}}\)
\(Speed = 108\,km/h\)
The train is travelling at \(108\,km/h\).