In order for a function to be one-to-one, no two elements of the range may be paired with the same value of the domain.
A.True

B.False

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bego5kalwit7aahma bego5kalwit7aahma

21-07-2016
Mathematics

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In order for a function to be one-to-one, no two elements of the range may be paired with the same value of the domain.
A.True

B.False

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meerkat18 meerkat18 · Answer 1 · 2016-07-21T20:02:49+02:00

meerkat18 meerkat18

21-07-2016

in a one-to one function, this means that one value of x corresponds to one value of y. In this case, any number in the domain is equivalent only to one value among the set of range in the data points. In this case, the answer to this problem is true.

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In order for a function to be one-to-one, no two elements of the range may be paired with the same value of the domain. A.True B.False

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In order for a function to be one-to-one, no two elements of the range may be paired with the same value of the domain.
A.True

B.False