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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Joanna drives for \(400\,km\) at an average speed of \(80\,km/h\). How long was her journey?
\(Time = \frac{{Distance}}{{Speed}}\)
\(Time = \frac{{400}}{{80}}\)
\(Time = 5\,hrs\)
Joanna's journey was \(5\,hrs\) long.
Scott cycles at \(4\,mph\) and covers a distance of \(13\;miles\). How long does his journey take?
\(Time = \frac{{13}}{4}\)
\(Time = 3.25\,hrs\)
But we don't write \(3.25\;hours\). The answer should be in hours and minutes.
So the answer is \(3\,hrs\; 15\,mins\).
Hopefully, that wasn't too difficult. But if you made any mistakes try those examples again.