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Ratios and Proportionality

The ratio of two numbers is simply the fraction obtained when one is divided by the other. The ratio of 3 and 4 is consequently 3/4 or 0.75 alternatively we may choose to use the ratio of 4/3 if this is more appropriate. [Pg.48]

The concept of proportionality will be familiar to most people. It is logical to expect that if we double the volume of a substance then its mass will also double. In this case we describe the relationship as direct proportionality. [Pg.48]

Mathematically, we define two quantities as being in direct proportion if their ratio is constant. This would be the case for the two quantities x and y which take the following values  [Pg.48]

Here we see that the ratio y/x has a constant value of 1.5. This simple equation can be arranged to give y = 1.5x, where we call 1.5 the constant of proportionality. Another way of defining direct proportionality is to say that the two quantities must obey a relationship of the form y = kx. This can also be written using the proportionality symbol as y a x. [Pg.48]

Inverse proportionality may be less obvious, although it still frequently occurs in everyday life. A common example is the time taken to cover a fixed distance, which is inversely proportional to the speed of travel. [Pg.48]


See other pages where Ratios and Proportionality is mentioned: [Pg.48]    [Pg.49]   


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Proportionality

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