The mapping f : `N to N` given by `f(n)=1+n^(2), n in N`, where N is the set of natural numbers, is

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A mapping `f: N - gt N` where N is set of naturalnumbers is detined asb b `f(n) = n^2 , n=od

Let f:N to N be defined by f(n) = {n+1/2 if n is odd; n/2 if n is even for all n.Is f bijective?CBSE

A function f from the set on natural numbers to integers defined by .f(n)={​n−1 /2,when n is odd :

Let A = {0,1} and N the set of all natural numbers.Then the mapping f: N toA defined by f (2n-1)...

Let N be the set of natural numbers and the function f:N→N be defines as f(n)=2n+3 for all n∈N then

9.Let f: N  N be defined by f(n) = {█((n+1)/n,if n is odd @n/2,if n is even)┤ for all n ∈N.

Let N be the set of natural numbers and two functions f and g be defined as f,g:N to N such that

Check injectivity & subjectivity of functionsf:N to N f(x)=x²; f:Z to Z; f:R to R ;f:N to N f(x)=x³