Determine whether each of the function from 𝑍 to Z is onto
(a) 𝑓(𝑛) = 𝑛³
(b) 𝑓(𝑛) = 𝑛² − 1
a − no:f(n)=2⇒n3=2−no solutionb − no:f(n)=−2⇒n2−1=−2−no solutiona\,\,-\,\,no: f\left( n \right) =2\Rightarrow n^3=2-no\,\,solution\\b\,\,-\,\,no: f\left( n \right) =-2\Rightarrow n^2-1=-2-no\,\,solutiona−no:f(n)=2⇒n3=2−nosolutionb−no:f(n)=−2⇒n2−1=−2−nosolution
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