If `f:NrarrZ f(n)={(n-1)/2;` when n is odd `=-n/2;` when n is even Identify the type of function

If f:N rarr Zf(n)={(n-1)/(2); when n is odd =-(n)/(2); when n is even Identify the type of function

If f:NrarrN f(n)={(n+1)/2; when n is odd =n/2; when n is even Identify the type of function

If f: N rarr Z is defined by f(n) ={{:((n-1)/(2),"when n is odd"),(-n/2,"when n is even"):} then identify the type of function

The function f:NrarrZ defined by f(n)=(n-1)/(2) when n is odd and f(n)=(-n)/(2) when n is even, is

Let f: N to N be defined as f(n) = (n+1)/(2) when n is odd and f(n) = (n)/(2) when n is even for all n in N . State whether the function f is bijective. Justify your answer.

Show that the function f:N rarr Z, defined by f(n)=(1)/(2)(n-1) when n is odd ;-1/2 n when n is even is both one-one and onto

Let f be function f:N to N be defined by f(x)=3x+2, xin N . Identify the types of function.

Let f:N->N be defined as f(n)= (n+1)/2 if n is odd and f(n)=n/2 if n is even for all ninN State whether the function f is bijective. Justify your answer

Let f:N->N be defined as f(n)= (n+1)/2 if n is odd and f(n)=n/2 if n is even for all n in N State whether the function f is bijective. Justify your answer