a.Every element of A maps to the same element in B.b.Every element of B has a preimage in A.c.Every element of A maps to a unique element in B.d.Every element of A maps to a non-unique element in B.
Question
a.Every element of A maps to the same element in B.b.Every element of B has a preimage in A.c.Every element of A maps to a unique element in B.d.Every element of A maps to a non-unique element in B.
Solution
It seems like you've forgotten to ask a question. The text you've provided appears to be a list of conditions or properties that a function might have. However, without a specific question, it's hard to provide a useful response. Could you please provide more context or clarify what you need help with?
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Which of the following is not true?*Every function from the set A to the set B is a relation from the set A to the set B.If f is a function from A to B and (a, b) ∈ f, then f(a) = b, where a is called the pre-image of b under f.Every relation from the set A to the set B is a function from the set A to the set B.If f is a function from A to B and (a, b) ∈ f, then f(a) = b, where b is called the image of a under f.
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