Suppose $f : \mathbf { N } \rightarrow \mathbf { N }$ has the rule $f ( n ) = 4 n + 1$ Determine whether $f \text { is } 1 - 1$

Name: Suppose $f : \mathbf { N } \rightarrow \mathbf { N }$ has the rule $f ( n ) = 4 n + 1$ Determine whether $f \text { is } 1 - 1$
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The Answer of Suppose $f : \mathbf { N } \rightarrow \mathbf { N }$ has the rule $f ( n ) = 4 n + 1$ Determine whether $f \text { is } 1 - 1$

Suppose f:N→Nf : \mathbf { N } \rightarrow \mathbf { N }f:N→N

Suppose $f : \mathbf { N } \rightarrow \mathbf { N }$