Let `Y" "=" "{n^2:" "n in N} in N` . Consider `f" ":" "N ->Y` as `f(n)=n^2` . Show that f is invertible. Find the inverse of f.

Let Y = {n^2 : n in N} sub N Consider f : N rarr Y as f (n) = n^2 Show that f is invertible. Find the inverse of f.

Let Y = {n^(2) : n in N} sub N. Consider f:N to Y as f (n) = n ^(2). Show that f is invertible. Find the inverse of f.

Let Y = {n^(2) : n in N} sub N. Consider f:N to Y as f (n) = n ^(2). Show that f is invertible. Find the inverse of f.

Let Y = {n^(2) :n in N} subN Consider f: N rarr Y as f(n) = n^2 . Show that f is invertible. Find the inverse of f.

Let Y = { n^(2)n in N}sub N. Consider f:N rarr Y as f(n) = n^(2) . Show that f is invertible. Also, find the inverse of f.

Y={n^(2):n in N}in N Consider f:N rarr Y as Show that f is invertible.Find the inverse of f.

Let f:" "W ->W be defined as f(n)" "=" "n" "-" "1 , if is odd and f(n)" "=" "n" "+" "1 , if n is even. Show that f is invertible. Find the inverse of f. Here, W is the set of all whole numbers.

Let f:Wto W be defined as f (n)=n -1, if n is odd and f (n) =n +1, if n is even. Show that f is invertible. Find the inverse of f. Here, W is the set of all whole numbers.