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Find the constant of proportionality and the unit rate for the data in the table. Then write an equation to represent the relationship between time t and distance d.
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I think that the proportionality constant or unit rate \(r\), is given by the common value of the subsequent ratios: \[\Large r = \frac{{90}}{2} = \frac{{135}}{3} = \frac{{225}}{5} = \frac{{270}}{6} = ...?\]
45
that's right!
since every time I have divided the distance by the corresponding time, then for a generic distance \(d\) and for a generic time \(t\), we can write this: \[\huge \frac{d}{t} = 45\]
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Thank you! That's the full answer right?
yes!
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