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2 years ago

Do the values in the table represent a proportional relationship?

1 answer:

4 0

We can conclude that: All of the y-values in the table of values are not a constant multiple of the corresponding x-values, so the relationship is not proportional.

<h3>How tp Determine if a Table Represents a Proportional Relationship?</h3>

A given table of values that represents a proportional relationship will have all of its y-values as a constant multiple (k) of its corresponding x-values. Thus, the constant of proportionality, k, = y/x.

Given the table of values above, find the constant multiple, k, between each pair of values:

k = 2.4/2 = 1.2, [for (2, 2.4)]

k = 5.6/4 = 1.4, [for (4, 5.6)]

k = 9.6/6 = 1.6, [for (6, 9.6)]

k = 14.4/8 = 1.8, [for (8, 14.4)]

Thus, we can see that the pair of values in the given table of values each has different ratio of y to x.

There is no constant multiple or constant of proportionality. This means, the table of values given does not represent a proportional relationship.

In conclusion, we can state that: All of the y-values in the table of values are not a constant multiple of the corresponding x-values, so the relationship is not proportional.

Learn more about proportional relationship on:

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<h3>What is Combination?</h3>

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