| A ratio is a very clear and useful way to show comparisons between numerical data. A ratio like "1 Brown:1 Blue" tells you that, whatever experiment or activity you just completed, the brown results are about equal in number to the blue results. A ratio like "7 Purple:1 White" tells you that your outcome included about seven times as many purple results as white results. | |||||||||||||||||||||||||||||||||||||
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Suppose you performed the following fruit fly mating experiment:
Results:
So what is the phenotypic ratio demonstrated by these results? First, since we evidently don't have any difference between the male and the female results, let's add them together.
We get an idea of what our ratio is by taking the smallest number among our offspring classes (2463, in this case) and dividing all of the other numbers by that one.
So we have:
And this is about as close to a 3:1 ratio as anyone could ask :^) You would reduce the terms to round numbers, and state this ratio as "3 Wild Type:1 Sepia." Note that a ratio can never be correct if it is composed of only numbers. The descriptions (in this case, "Wild Type" and "Sepia") must be included. If the males and the females have obviously different results, then you need to include gender as part of the ratio. For these data (though there's no obvious reason to do this for this problem), you'd do that by using the 1202 (females with sepia eyes) as your lowest number and dividing the other numbers by that one. You'd get:
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You'd describe this ratio as "3 Wild Type Females:3 Wild Type Males:1 Sepia Female:1 Sepia Male." Recall, however, that there's no reason to split the males and females unless their ratios are different. Different ratios for males vs. females often indicate the existence of a sex-linked gene, and should always be noted in figuring phenotypic ratios. Some final notes and reminders about ratios:
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