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Let A = {a, b, c, d} and B = {1, 2, 3, 4}. a) How many functions f: A -> B are there? b) How many functions f: A -> B satisfy f(a) = 2?
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Does that mean A onto B?
Is is a bold arrow in the problem\[A rightarrowB \]
\(A \rightarrow B\) you mean?
Yes that is it
Hmm.. I'm not quite sure about this particular problem.
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know anyone who might.
@ParthKohli can you help, please? c:
Hint: if \(A\) has \(a\) elements and \(B\) has \(b\) elements then there are \(b^a\) functions from \(A \to B\).
Okay
still a little lost
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How many elements does \(A\) have in this question?
Hey, do you want the number of onto functions?
4
how about onto and 1-1 then its n!
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