is one-to-one? is onto?
a) f(m, n) =m+n.
Mathematics, 13.12.2019 07:31 lagarde
Determine whether the function f: zxz → z
is one-to-one? is onto?
a) f(m, n) =m+n.
b) f(m, n) = m2 + m2.
c) f(m, n) =m.
d) f(m, n) = n.
e) f(m, n) =m- n.
Answers: 3
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You know the right answer?
Determine whether the function f: zxz → z
is one-to-one? is onto?
a) f(m, n) =m+n.
is one-to-one? is onto?
a) f(m, n) =m+n.
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