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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 AND no two elements of the domain may be paired with the s…
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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 AND no two elements of the domain may be paired with the s…
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Sep 27, 2020
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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 AND no two elements of the domain may be paired with the same value of the range.
A. True
B. False
Mathematics
college
Olexander Yushko
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Olexander Yushko
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Answer:
True
Explanation:
Ap3x
AlbertTaberner
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Sep 29, 2020
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AlbertTaberner
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A True
The first condition gives that the function is in fact a function and the second condition makes it a one to one
Hochl
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Oct 2, 2020
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Hochl
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